Curiculum and Sylabus

Syllabus:
This course is the first part of University Calculus series for science and engineering. It covers Real number system, inequalities, functions and limits, derivatives, applications of derivatives, integrals, applications of integrals, transcendental functions

1. Thomas, Calculus, 11, Pearson Education,


2. James Stewart, Calculus, 4, Brooks/Cole Publishing Company,


3. Dale Varberg, Edwin Purcel and Steve Rigdon, Calculus, 9, Prentice Hall,

Syllabus:
The material studied includes: 1. Elements, molecules, and periodic tables 2. The mole and stoichiometry 3. Stoichiometry for reactions in aqueous solutions 4. Stoichiometry for redox reactions 5. Energy and changes 6. Atomic structure 7. Molecular structure 8. The theory of chemical bonds 9. Complex metal structure 10. Gas properties 11. Properties of liquids and solids

1. Able to think logically, rationally and critically in solving chemical problems (PLO 1)


2. Able to design and carry out chemical experiments, as well as analyze and interpret data (PLO 7)

Syllabus:

This course introduces essensial concepts in mathematics and natural sciences. This course also gives academic culture and the way of thinkings on the development of mathematics and natural sciences.

Syllabus:
This course is the second part of University Calculus series for science and engineering. It covers Techniques of integration, indefinite forms, improper integrals, infinite series, 2D and 3D geometries, derivatives in Rn, double integrals, ordinary differential equations

1. Thomas, Calculus, 11, Pearson Education, 2005


2. James Stewart, Calculus, 4, Brooks/Cole Publishing Company, 1999


3. Dale Varberg, Edwin Purcell and Steve Rigdon, Calculus, 9, Prentice Hall, 2007

Syllabus:
The subject learned in Basic Chemistry IIA: 1. The physical properties of the solution, 2. Chemical kinetics, 3. Nuclear Chemistry, 4. Chemical equilibrium, 5. Chemical thermodynamics, 6. Acid-base equilibrium, 7. Equilibrium of solubility, 8. Electrochemistry 9. Organic Chemistry 10. Biomolecules

Syllabus:
This course covers different contribution of discipline to solve engineering and design problem that humankind face, multiple aspect and multi-disciplinary characteristic in engineering and design, principle of design thinking, design process principle, and problem-solving process. Some related contemporary issue will also be given. To deepen student understanding, simple engineering and design project will be given as teamwork assignment.

Syllabus:
Series: convergence, test of convergence, power series, expanding function in power series (Taylor and Maclaurin series) Complex Numbers: complex algebra (addition, complex conjugate, multiplication, power, roots, logarithms), hyperbolic functions, application of complex numbers Linear Algebra: matrices, row reduction, vectors, lines and planes, matrix operations, linear vector spaces, eigen value problems, diagonalization, applications of diagonalization Partial Differentiation: power series in two variables, total differentials, approximations, chain rule and implicit differentiation, maximum and minimum problems, Lagrange multipliers, differentiation of integrals Multiple Integrals: double and triple integrals, applications of multiple integrals, change of variables in integrals (Jacobian), surface integrals Vector Analysis: vector multiplication, triple product, differentiation of vectors, gradient, divergence, curl, line integrals, Green's theorem, divergence theorem, Stoke's theorem Fourier series and transforms: periodic functions, Fourier coefficients, odd and even functions, complex Fourier series, Parseval's theorem, Fourier transforms Ordinary Differential Equations: methods for solving first and second order ODE with contants coefficients, Laplace transforms, solution of ODE by Laplace transform, convolution, Green function

Syllabus:
Kinematics of Particles; Dynamics of Particles: Newton’s Laws, work‐energy theorem, conservative and nonconservative forces, functional forces; Central Force: characteristics force, Kepler’s laws, planetary orbits; Dynamics of System of Particles: center of mass, collision, scattering; Noninertial References System: translating coordinate system, rotating coordinate system; Lagrangian and Hamiltonian Dynamics: Lagrange’s equation, Hamilton’s equation

1. Arya, A. P, An Introduction to Classical Mechanics, , Prentice Hall, 1990


2. Symon, K. R, Mechanics, , Addison Wesley, 1980


3. Fowles, G. R, Analytical Mechanics, , Harcourt College Publishing, 1999

1. Adrian Bevan, Statistical Data Analysis for Physical Sciences, , Cambridge University Press., 2013


2. Nathan Marz & James Warren, Big Data: Principles and best practices of scalable realtime data systems, 1st, Manning Pub.Co, 2015

Syllabus:
Calculus of variation:Euler equation, Brachistochrone problem, several dependent variables, Lagrange's equations, isoperimetric problems, several independent variables Tensors and coodinate transformations: Cartesian tensors, inertia tensors, Kronecker delta and Levi-Civita symbol, curvilinear coordinates, vector operators in orthogonal curvilinear coordinates, non-Cartesial coordinates Special functions: the factorial function, the Gamma function, Beta function, the simple pendulum, the error function, asymptotic series, Stirling's formula, elliptic integrals and functions Series solutions of differential equations: Legendre's equation, Rodrigues' formula, generating function for Legendre polynomials, complete sets of the Legendre polynomials, orthogonality and normalization of the Legendre polynomials, Legendre series, the associated Legendre functions, the method of Frobenius, Bessel's equation, the second solution of Bessel's equation, recursion relations of Bessel functions, differential equations with Bessel function solutions, other kind of Bessel functions, the lengthening pendulum, orthogonality of Bessel functions, approximate formulas for Bessel functions, Fuch's theorem, Hermite functions, Laguerre functions Partial differential equations: Laplace's equation, steady-state temperature in rectangular plate, the diffusion equation, the Schrodinger equation, the wave equation, the vibrating string, steady-state temperature in a cylinder, vibration of a circular membrane, steady-state temperature in a sphere, Poisson's equation, integral transform solutions of partial differential equations Complex functions: analytic functions, contour integrals, Laurent series, the residue theorem, methods of finding residues, evaluation of definite integrals by use of residue theorem, conformal mappin Probability and statistics: sample space, probability theorems, methods of counting, random variables, continuous distributions, binomial distribution, the normal distribution, the Poisson distribution, statistics and experimental measurements.

1. Boas, M.L, Mathematical Methods in the Physical Sciences, 3rd, John Wiley, 2005


2. Arfken, G.B. and Weber, H.J, Mathematical Methods for Physicist, 5th, Academic Press, 1995


3. Riley, K.F., Hobson, M.P., Bence, S.J, Mathematical Methods for Physics and Engineering, 3rd, Cambridge University Press, 2006

Syllabus:
This course begins with a review of classical physics with emphasis on Galileo coordinates, Newtonian mechanics, Maxwell equations and waves that lead to the birth of the special theory of relativity. Topics in the theory we consider include Minkoswki spacetime and Lorentz transformation, relativistic kinematics, energy-mass-momentum relations, Lorentz tensors, and an introductory to the general theory of relativity. Next, we discuss wave-particle dualism, de Broglie wavelength, and look at some examples including photoelectric effects, Compton effects and pair production. We then consider Thompson, Rutherford, and Bohr atomic models, including for the Bohr model, quantization of orbit radii and energies, ground and transition states, as well as line spectra of hydrogen atoms. We then look at the Schrödinger's equation and its application to particles in one, two and three-dimensional boxes, potential barriers, potential wells with tunneling effects, and coefficients of transmission and reflection. It is then followed by solving the Schrodinger’s equation for hydrogen atoms where quantum numbers characterize the wave functions. We also consider Normal Zeeman effects. Many electron atoms that we consider include electron configurations, screening effects, J quantum numbers, optical spectrum, and X-ray. Lastly, we also look at hydrogen molecule’ and complex molecule’ bonds and energies, an introduction to statistical mechanics, solids, nuclear structures, as well as elementary particles.

1. able to identify a phenomenon as a classic or modern phenomenon


2. understand the concepts and basic principles of Einstein's special theory of relativity


3. understand basic concepts and principles of quantum theory, including be able to solve Schrodinger's equations for simple cases


4. understand quantum concepts in atoms and molecules


5. understand classical and quantum statistics


6. able to explain the concepts of solids


7. able to explain concepts in nuclear related aspects and elementary particles

1. A. Beiser, Concept of Modern Physics, 6th, McGraw Hill, 2003


2. K. Krane, Modern Physics, 3rd, John Wiley & Sons, 2011


3. 3. A.P. French, Special Relativity, , MIT ELBS (UK), 1968

Syllabus:
Vibration, wave equation of rope, longitudinal wave equation of gas,energy propagation of waves, reflection and transmission of 1D wave, Reflectancy and Transmittancy of 1D wave. Description of periodical function using Fourier series. Fourier transform with wave propagation in dispersive medium. Elastic parameters (Young modulus, Shear modulus, Bulk modulus), longitudinal wave equation, displacement and pressure continuation, Reflection and Transmission of waves, Energy partioning at the medium interface (Zoeppritz), wave modulation techniques and bandwidth. Maxwell equation, Electromagnetic Waves. EM wave property, reflectancy and transmittancy. Sampling theorem and Nyquist frequency. Coherency, superposition, wave interferency and diffraction. EM waves in Conductive medium. Wave guide (band, box rectangular, cylinder).

1. Demonstrate knowledge of basic concepts of oscilations and waves that serve as the basis to understand the physical phenomena of waves and the laws underlying the waves phenomena


2. Demonstrate knowledge of the physical parameters and quantities related to waves in order to understand the behaviour of waves such as reflection and transmission, and energy flow.


3. Demonstrate knowledge of the physical phenomena specific to waves such as: modulation, interference, and diffraction


4. Demonstrate ability to recognize physical systems which lead to oscillations or waves and solve the differential equation of oscillatory harmonic motions and waves for both mechanical waves and electromagnetic waves.


5. Demonstrate ability to use Fourier Transform to analyse modulation in waves.


6. Demonstrate knowledge of the physical phenomena of elastic parameter


7. Demonstrate ability to formulate and compute the reflection and transmission coefficient, and the related energy flow.


8. Demonstrate knowledge of energy partitioning at the interface medium ( Zoeppritz)


9. Demonstrate ability to formulate and use superposition principles for analysing waves interferences.


10. Demonstrate ability to formulate and analyse interference-diffraction phenomena for far and near fields.


11. Demonstrate ability to formulate EM wave in vacuum environment


12. Demonstrate ability to formulate EM wave in conductive medium


13. Demonstrate ability to formulate 2D wave guide (band-wave guide), 3D wave guide (box rectangular and cylinder)

1. William C. Elmore and Mark A. Heald, Physics of Wave by William C. Elmore and Mark A. Heald, , Dover,


2. H.J. Pain, The Physics of Vibration and Waves, , John Willey and Sons,


3. M.O. Tjia, Gelombang, , Dabara,

Syllabus:
Background on the emergence of quantum theory: black body radiation, photoelectric effect, Compton scattering, atomic models, uncertainty relation; Fundamental concepts of quantum theory: wave-particle dualism, wave packets, postulates of quantum theory, Schrodinger’s equation, expectation value and measurement; Time independent Schrodinger’s equation: barrier potentials, particles in a box, 1 dimensional harmonic oscillators; Operator Formalism: linear operators, operators of quantum theory, eigenvalue problems, Heisenberg uncertainty principle; Angular Momentum: orbital angular momentum operators, spin angular momentum operators, eigenfunctions of angular momentum operators, addition of angular momenta; 3 Dimensional Problems: Hydrogen atom, 3 dimensional Harmonic oscillator; Time independent perturbation theory: energy shift and perturbed eigenstates, degeneracy, Stark effect; Real Hydrogen atom: Relativistic effect, spin-orbit coupling, anomalous Zeeman effect, hyperfine structure; Helium Atom (Atom with more than one electron) : Parahelium and Orthohelium as aplication of first order perturbation theory and fermion. Identical Particle. Symmetric and anti-symmetric wave function (Slater determinant). Pauli Principle and its application for Boson and Fermion. Overlap Integral. Application of many particles sistem to find Fermi Energy of simple system, Bulk modulus and Degeneration pressure.

1. Gasiorowicz, S, Quantum Physics, , John Wiley & Sons, 1995


2. Zettili N, Quantum Mechanics, , John Wiley & Sons, 2009


3. Morrison, M. A, Understanding Quantum physics,, , Englewood Cliffs, Prentice Hall,,


4. Rohlf, J. W., Modern Physcis, , John Wiley & Sons, 1994

1. Daryl W. Preston, Eric R. Dietz, The Art of Experimental Physics, 1, , 1991


2. Melissinos, A. C.,, Experiments in Modern Physics, , Academic Press, 1996

Syllabus:
Introduction which contains a review of C ++ language programming and the introduction of Matlab, and reviews a little about the concepts of algorithms. The next chapter begins with the Roots of equations followed by the Matrix and system of linear equations. The contents of the matrix and the system of linear equations are the basic operations of matrix algebra and their application to solve linear program problems in the form of systems of linear equations and numerical eigenvalues. To complete the use function of the matrix and the system of linear equations proceed to the optimization chapter and curve fitting and interpolation. Chapter Integration and differentiation are given after the curve fitting chapter is done so that the process of numerical integration can be arranged with the chapter. Another integration process is given in the next chapter, namely the numerical solution of Ordinary Differential Equations and Partial Differential Equations. Especially for partial Differential Equations the method provided is only finite difference and introduction to matlab. In the middle of the semester the material is continued with Soft Computing or artificial intelligence which contains material about Artificial Neural Network Systems, Kernel Machine and Genetic Algorithm.

1. Krister Ahlersten, An Introduction to Matlab, , BookBoon, 2012


2. W. H. Press, et.al, Numerical Recipes in C, The Art of Scientific Computing, , Cambridge Press, 2002


3. Franz J. Vesely, Computational Physics - An Introduction, , Kluwer Academic / Plenum Publishers, 2001

1. FW Sears and Salinger, Thermodynamics, Kinetic Theory, and Statistical Thermodynamics, , Addison Wesley, 1986


2. MW Zemansky and RH Dittman, Heat and Thermodynamics, , , 1997


3. Pointon, An introduction to Statistical Physics for Students, , Longman, 1967


4. T. Guénault, Statistical Physics, 2nd, Chapman & Hall, 1995


5. K. Huang, Introduction to Statistical Physics, , Taylor & Francis, 2001


6. D. V. Schroeder, An Introductionn to Thermal Physics, , Addison Wesley, 1999

1. Demonstrate ability to plan and prepare nuclear physics and biophysics experiment


2. Demonstrate ability to plan and prepare electronic material physics experiment


3. Demonstrate ability to plan and prepare earth and complex system physics experiment


4. Demonstrate ability to plan and prepare physics of magnetism and photonics experiment


5. Demonstrate ability to plan and prepare advanced characterization experiment (XRD, SEM, NMR, IV characterization, Micro-CT)


6. Demonstrate ability to conduct several experiments in physics and their data acquisition correctly within the specified time, in accordance with safety regulations


7. Demonstrate ability to analyze and interpret data acquired from experiments, and make preliminary judgment if the data are correct or not


8. Demonstrate ability to present experimental data, data analysis and results, both in written report and in oral presentation


9. Demonstrate ability to conduct a research-like activity in small group

1. Butler, D. K., Near Surface Geophysics, , SEG, 2005


2. Urone, P. P., Physics With Health Science Applications, , John Wiley & Sons, 1986


3. Richard, A., Principles of Biomedical Instrumentation and Measurement, , Merril Publishing Company, 1990


4. Knoll, G.F., Radiation Detection and Measurement, 3rd, John Wiley & Sons, 2000


5. Nicholson, P.W., Nuclear Electronics, , John Wiley, 1998


6. Sze, S.M. & M. K. Lee, Semiconductors Devices: Physics and Technology, 3rd, John Wiley & Sons, 2012


7. Smith, F. G., T. A. King, & D. Wilkins, Optics and photonics : an introduction, 2nd, John Wiley & Sons, 2007


8. ) Martz, H. E. et al., X-Ray Imaging: Fundamentals, Industrial Techniques and Applications, , CRC Press, 2016


9. Keeler, J., Understanding NMR Spectroscopy, , John Wiley & Sons, 2010

Syllabus:
This course is offered to equipped students with fundamental knowledge to formulate various models that use the basic laws of physics such as mechanics, electricity, magnetism, quantum mechanics, and others to explain the nature and behaviour of solids. All solid-state physics analysis should require a study of the internal elements, to the knowledge of the crystal structure is very important in the study of solid-state physics

1. M. Ali Omar, Elementary Solid State Physics: principle and applications, , Addison Wesley Publ. Comp, 1975


2. C. Kittel, Introduction to solid state physics, 3rd, John Wiley and Son inc., 1996

1. Apply knowledge of fundamental physics in problem solving of realistic physical system


2. Use knowledge and skill in problem solving


3. Develop the teamwork skill


4. Develop management skill

1. N. Newbury et al., Princeton Problems in Physics, , Princeton University Press, 1991


2. P.P. Dendy, Problem in Physics, , Cambridge University Press, 1991

Syllabus:
Basic concepts of nuclear physics, basic concepts of particle physics; nuclear phenomenology, particle phenomenology, experimental methods, interactions in particle physics standard model (strong and electroweak interaction), models and theories of nuclear physics, applications of nuclear physics, future prospects (outlook in particle physics and nuclear physics).

1. to understand basic concepts of nuclear and particle physics


2. to describe, analyze, and solve problems in nuclear phenomenology and related topics


3. to describe, analyze, and solve problems in particle phenomenology and related topics


4. to describe and analyze experimental methods in nuclear and particle physics


5. to describe, analyze, and solve problems in standard model of strong and electroweak interactions


6. to describe, analyze, and solve problems in models and theories of nuclear physics


7. to illustrate and explain some applications of nuclear physics


8. to describe and explain future prospects of nuclear and particle physics

Syllabus:
Students conduct research which is a continuation of the research in Final Project I. The overall research result from Final Project I and Final Project II has to be written in a Final Project Book. Students also have to make a short report in journal format.

1. Ability to do research on a specific problem using scientific methods


2. Ability to use physics concepts in solving problems


3. Ability to solve problem sistematically in the allocated time


4. Ability to work independently


5. Ability to develop creativity and critical thinking, inovative, and demonsrate honesty and resposibility

1. Able to describe the structure of the Earth and to explain the dynamics of the Earth.


2. Able to recognize and understand the different types of earth materials (rocks), as well as the forming process and the cycle.


3. Demonstrate the understanding of various physical quantities of earth materials and able to apply various physical methods for measuring the quantities.


4. Demonstrate the uunderstanding of the basic principles and characteristics of complex systems which include interactions between variables, the emergence of collective behavior, and the ability of self-organization.


5. Able to understand the principles of complex systems modeling, including input and output variables relationship (linear—non linear), space-time dimensionality, and the nature of the mathematical relationship between variables (deterministic—non deterministic).


6. Able to map the characteristics of complex systems that exist in various natural phenomena.


7. Able to design a solution to various problems of earth complex systems which includes planning and selecting appropriate methods.


8. Able to execute the plan within a specified time and able to verify the results obtained.

1. W.M. Telford, L. P. Geldart, R. E. Sheriff, Applied Geophysics, , Cambridge University Press.,


2. Robert Sheriff & Geldart, Exploration Seismology, , Cambridge University Press,


3. H. J. Pain, Physics Vibration and waves, , n Willey and sons,


4. J. Hinze, Ralph R. B. Von Frese, Alif Saad,, Gravity and Magnetic Exploration, , Cambridge University Press,


5. Nino Boccara, Modeling Complex Systems, , Springer,


6. Wahyu Srigutomo, Kapita Selekta Fisika Sistem Kompleks, , Penerbit ITB,


7. Naotatsu Shikazono, Introduction to Earth and Planetary System Science, , Springer,


8. Lowrie Prelims, Fundamentals of Geophysics, , University Press,

Syllabus:
This course provides a qualitative description of the science and technology based on electromagnetic fields and their interactions with materials and the development of its current research. This is achieved through knowledge and understanding of the following. Maxwell equations and wave equations; Wave propagation and scattering; EM Wave Interactions and Materials; Wave Manipulation; EM Wave Application in Communication; Application of light waves in sensing; Light waves as an energy source; Various types of magnetic materials and their important characteristics, phenomenological models for ferromagnetism and superconductivity, classification of ferromagnetic materials and superconductors, applications related to magnetism. Phase change material, PCM, the influence of the electric field and the outer magnetic field on the freezing of PCM, the effect of magnetic dopant and the external magnetic field on increasing PCM thermal conductivity, the influence of optically active dopants and optical control techniques on PCM performance improvement .

1. Georg A. Reider, Photonics an Introduction, , Springer International Publishing, Switzerland, 2016


2. F. Graham Smith, Terry A. King and Dan Wilkins, Optics and Photonics an Introduction, , John Wiley and Sons Ltd, 2007


3. R. Quimby, Photonics and Laser an Introduction, , John Wiley & Sons, Inc., New Jersey, 2006


4. Nicola A. Spaldin, Magnetic materials (Fundamentals and Applications, 2, Cambridge, 2011


5. C.P. Poole, Horacio A. Farach, Richard J. Creswick, Ruslan Prozorov, Superconductivity, 2, Elsevier, 2007


6. A.M. Tishin, Y.I. Spichkin, The Magnetocaloric Effect and its Applications, , Institute of Physics Publishing, 2003


7. Teruya Shinjo, Nanomagnetism and Spintronics, 1, , 2009


8. Sam Stuart, NMR and EPR Spectroscopy, 1, Elsevier,


9. Amy S. Fleischer, Thermal Energy Storage Using Phase Change Materials (Fundamentals and Applications), , Springer, 2015

Syllabus:
Introduction, geothermal energy as alternative energy, thermal structure of the earth, the lithosphere dala temperature distribution, heat conduction processes in the earth, prose thermal convection in the earth, types of geothermal systems (hot water system, system two phases: domination domination water and steam, hot dry rock system), geothermal exploration (geoelectric method, electromagnetic method, method magnetic, self potential method, method of gravity) geochemistry, drilling (temperature measurement, pressure measurement, measurement of flow rate), approximate geothermal energy reserves, production engineering, environmental aspects .

1. Harsh, Gupta., and Roy, S.,, Geothermal Energy, , Elsevier, 2008


2. Grant, M.A., Donaldson, I.G., and Bixley, Geothermal Reservoir Engineering, , Academic Press, 1982


3. , Geothermal Energy, , , 1987


4. , Quantitave Hydrogeolgy, , ,


5. , Fisika Panasbumi, , , 2012


6. , Modeling Volcanic Processes: The Physics and Mathematics of Volcanism, , , 2012

Syllabus:
The course will provide students with basic knowledge about special and general theory of relativity and their consesquences and implications. In general, this course emphasizes the physical and conceptutal aspects, not the mathematical aspects

1. R. Resnick, Introduction to Special Relativity, , Wiley, 1968


2. A.P. French, Special RelativityRecipes in C, , NortonPress, 2015


3. A. Einstein, Relativity: The Special and General Theory, 100th Anniversary Edition, Princeton UP, 2015


4. T-P. Cheng, A College Course on Relativity and Cosmology, , OUP, 2015

Syllabus:
The concepts of materials science and the relation of structure of material properties. Atomic structure/interatomic bonding; crystal and non-crystalline solid; structure of: metal, semiconductor, ceramic, polymers, alloys and composites; imperfections in solids; diffusions; phase diagrams; mechanical, electrical, optical and magnetic properties of materials.

1. Describe the structure, processing and key properties of the main classes of materials.


2. Explain how materials are characterized.


3. Describe the relationship between processing-structure-property of materials.


4. Assess the suitability of a material for a given purpose, using quantitative analyses where appropriate

1. William D. Callister, Fundamental of Materials Science and Engineering : An Integrated Approach, 4, John Wiley & Sons, 2013


2. William D. Callister, Materials Science and Engineering : An Introduction, 8, John Wiley & Sons, 2013

Syllabus:
The course is provided for students of Physics Study Program or others who interested in medical physics as well as for students who want to be a medical physicist. This course is an optional course for student who have already taken some courses such as mathematical physics and modern physics. After following this course, the student will have some background knowledge in undestanding radition physics concept and basic principle which is used for medical aspect. Radiation clasification, radiation quantities and units, direct and indirect ionization radiation. Radiation interaction with matter. Interaction parameter concept such as attenuation, penetration, stopping power and transfer energy linear. Radioactive sources and productions. Radiation safety concept. Knowledge in imaging modalities, the benefits and the drawbacks. Image characteristics and qualities. Image reconstruction procedure.

1. Ability to describe the classification of radiation used in medicine


2. Ability to understand radiation units and calculate their units and quantities used in medicine


3. Ability to describe the interaction of radiation with matters used in medicine


4. Ability to calculate parameters of radiation interaction with matters used in medicine


5. Ability to describe the concepts of attenuation, penetration, stopping power and transfer energy linear


6. Ability to calculate parameters of attenuation, stopping power and transfer energy linear


7. Ability to identify kinds of radioactive sources and describes their productions


8. Ability to calculate radioactive parameters


9. Ability to describe the benefits and the drawbacks of medical imaging modalities


10. Ability to describe image characteristics and qualities


11. Ability to describe image reconstruction procedure


12. Ability to analyze and point out the solution concerning utilization of radiation in medicine.


13. Ability to generate scientific oral and written communication.

1. Dance, Diagnostic Radiology Physics: Handbook for Teachers and Students, , IAEA, 2014


2. Podgorsak, Radiation Oncology Physics: Handbook for Teachers and Students, , IAEA, 2005


3. Perry Sprawls, Physical Principles of Medical Imaging, , Aspen Publishers, 1987


4. Training Course Series No. 42, Radiation Biology: A Handbook for Teachers and Students, , IAEA, 2010

Syllabus:
This course is provided for students who willing to conduct internship in the field of research or industry. The length of intership is within 3-4 weeks (full time) or 5-8 weeks (part time). Type of job in intership should be approved by his / her lecturer /supervisor. Students must make written report and perform presentation to present his / her results during the internship program.

1. Demonstrate knowledge about how to work in a real world.


2. Demonstrate understanding on how important to keep commitment, teamwork, discipline in work place.


3. Students are expected to be able to apply their knowledge in a real problem

Syllabus:
The principles of non-relativistic quantum mechanics, dynamics equations, Schrödinger picture, Heisenberg, symmetry in quantum theory and its application, a stationary disturbance theory and non-stationary, scattering theory, and current special topics in quantum mechanics and applied physics.

1. J.J. Sakurai, J. Napolitano, Modern Quantum Mechanics, 2nd, Addison-Wesley, 2011


2. S. Weinberg, Lectures on Quantum Mechanics, 2nd, CUP, 2015


3. C. Kittel, Introduction to Solid State Physics, 8th, Wiley, 2005

1. R. F. Egerton, Physical Principles of Electron Microscopy, , Springer, 2005


2. V. K. Pecharsky and P. Y. Zavalij, Fundamental of Powder Diffraction and Structural Characterization of Materials, , Springer, 2009


3. B. Schrader (editor), Infrared and Raman Spectroscopy, , Wile-VCH, 1995


4. S. Hüfner, Photoelectron Spectroscopy: Principle and Application, , Springer, 2003

Syllabus:
Neutron nuclear reactions: neutron induced nuclear fission, neutron capture, neutron scattering, evaluated nuclear data library; Neutron chain fission reactors: neutron chain fission reactions, criticality, classification of nuclear reactors; Neutron transport theory: derivation of neutron transport theory, some general approximation to solve transport theory; Neutron diffusion theory: derivation of neutron diffusion theory, solution for non-multiplying media, bare homogeneous reactor, reflected reactor, control rod, numerical solution; Neutron energy distribution: analytical solution in infinite medium, multigroup calculation, resonance absorbtion, multigroup diffusion theory; Nuclear reactor dynamics: delayed fission neutrons, point kinetic equation, solution of point kinetic equations, reactivity feedback; Fuel burn-up analysis: change in fuel composition, xenon and samarium, fuel reprocessing and refuelling, radioactive waste; introduction to thermal-hydraulic and safety analysis: temperature distribution in coolant, fuel, and cladding, pressure drop, transient phenomena, safety aspect of NPP in general, accident analysis.

1. Demonstrate knowledge of various nuclear reaction types


2. Demonstate knowledge of solving a neutron transport equiation in nuclear reactor


3. Demonstrate knowledge of nuclear reactor operation of various reactor types and its basic characteristics


4. Ability to analyze nuclear reactor criticality and its power distribution by applying diffusion theory


5. Ability to analyze composition changing of core reactor during nuclear reactor operation


6. Ability to analyze thermohydraulic aspect of nuclear by applying one channel method


7. Ability to analyze safety aspect of nuclear reactor by applying simply model

1. Weston M. Stacey, Nuclear Reactor Physics, 1st, John Wiley and Sons, 2001


2. J. J. Duderstadt, Nuclear Reactor Analysis, , John Wiley and Sons, 1976


3. S. Glasstone & A. Sesonske, Nuclear Reactor Enginering, , Van Nostrand Reinhold, 1981

Syllabus:
Pada matakuliah ini, mahasiswa mempelajar mengenai besaran dan satuan radiasi serta alat ukurnya, konsep dosimetri radiasi. teknik dosimetri relatif dan teknik dosimetri absolut. Selain itu mahasiswa mengenal dan memahami prinsip pengukuran radiasi. Mahasiswa diharapkan dapat mengenal: prinsip dasar proteksi radiasi: ALARA, Perancangan Perisai Radiasi. Regulasi dan manajemen pembuang sampah radiasi, Proteksi radiasi untuk non pengion.

1. F. H. Attix, Introduction of Radiological Physics and Radiation Dosimetry, , John Willey and Sons, 1986


2. G. Shani, Radiation Dosimetry: Instrumentation and Methods, , CRC press, 2001


3. H. Cember, Introduction to Health Physics, 4th, Mc Graw Hill Medical, 2009


4. Podgorsak, Radiation Oncology Physics: Handbook for Teacher and Student, , IAEA, 2005


5. H. E. Johns and J. R. Cunningham, The Physics of Radiology, 4th, Charles C. Thomas, Springfield, 1983

Syllabus:
Introduction and Chaos Approach, Concepts of Random walk and complexity theory, stochastic processes and self-similarity Levy and fractal approach, the Scale Data Financial, time correlation and volatility, stochastic model price dynamics, and turbulent financial markets, Nature rare event statistics, correlation and antikorelasi between stocks, Option on the market ideal and the real market.

1. Demonstrate knowledge of complexity theory on econophysics


2. Ability to solve a statistical physics problem in many-body system


3. Ability to analyze a turbulence case and seek the connections in finance


4. Ability to identify and formulate the connections among stocks by using some physical methods


5. Ability to apply some physical methods in some financial problems

1. R.N. Mantegna and H.E. Stanley, An introduction to Econophysics, , Cambridge Press, 2007


2. J. Voit, The Statistical Mechanics of Financial Market, , Springer, 2010

Syllabus:
Some selected topic in theoretical physics will be discussed in this course. There will be two topic minimal for each semester.

Syllabus:
Power reactor, thermal design and analysis principles, thermalhydraulics: nuclear energy conversion system, single phase flow, two phase flow, transient analysis, flow models, flow resistance and friction, flow patterns in pipe, heat transfer, types of accidents due to loss of coolant

1. Neil E. Todreas and Mujid S. Kazimi, Nuclear System I: Thermal Hydraulic Fundamentals, , Hemisphere Pub., 1990


2. James. J. Duderstadt, Nuclear Reactor Analysis, , John Willey & Sons, 1976


3. J. Kenneth Shultis, Fundamentals of Nuclear Science and Engineering, 2nd, CRC Press, 2008


4. , Comsol Multiphysics Modelling Guide,

Syllabus:
This course is given for providing participants with knowledge of a current topic in tthe field of computation and instrumentation, which can be related to granular and particle system modeling which includes random walks models: Monte carlo system, modeling with system random walks, degree of freedom n motion systems, control system on frequency space and image processing and intelligent instrumentation on robotics systems..

1. ANITA MEHTA, GRANULAR PHYSICS, , Cambridge University Press, 2007


2. Paul E. Sandin, Robot Mechanisms and Mechanical Devices Illustrated, , McGraw-Hill, 2003


3. Josef Pauli, Learning-Based Robot Vision : Principles and Applications, , Springer, 2001

Syllabus:
This course is given for providing participants with knowledge of a current topic in the magnetic and photonic fields, which can be related to phenomena, materials, devices or application systems.

Syllabus:
Micro-structure of rocks, physical properties of porous media such as porosity, specific surface area, density, modelling of micro-structure of pores, e.g.: random, fractal, molecular dynamics, elastic properties of rocks, permeability, resistivity and dielectricity, homogenization and up-scaling.

1. Able to describe the role of physics of porous media in the exploration, carbon capture sequestration, and environmental geophysics


2. Able to recognize and understand the various types of porous media, the process of formation, and microstructure cycle


3. Demonstrate the understanding of various physical quantities of porous media and able to apply various methods and approaches to measure the quantities


4. Able to understand and analyze the relationship between various physical properties of porous media


5. Able to understand application of physics of prous media

1. Gueguen, Y., Introduction to the physics of rocks, , Princeton University Press, 1994


2. Mavko, G., Mukerji, T., Dvorkin, J., The rock physics handbook: tools for seismic analysis in porous media, , Cambridge University Press, 1998


3. Schoen, J., The rock physics handbook physical properties of rocks (fundamentals and principles of petrophysics), 2nd, Cambridge University Press, 1998


4. Tiab D. & E. C. Donaldson, Petrophysics: Theory and Practice of Measuring Reservoir Rock and Fluid Transport Properties, , Gulf Professional Publishing, 2004


5. Sahimi, M., Flow and Transport in Porous Media and Fractured Rock, , VCH Verlagsgesellschaft GmbH., 1995


6. Hartman, Lecture notes soil physics, , , 2001


7. Lal & Sukhla, Principles in soil physics, , Marcell Dekker Inc., 2005


8. Mitchell, James K., Fundamentals of Soil Behavior, , John Wiley & Sons, Inc.,


9. Das, Braja M., Principles of Geotechnical Engineering, , ,