#1
January 13th, 2016, 02:36 PM
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JEST Ph.D. Physics Exam Syllabus
hii sir, will you please provide me the Syllabus of the physic of the Joint Entrance Screening Test to get Admission in the University for Ph.D.?
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#2
January 13th, 2016, 03:13 PM
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Re: JEST Ph.D. Physics Exam Syllabus
As you asking for the syllabus of the Joint Entrance Screening Test of Physics the Syllabus is as follow : JEST (Theoretical Computer Science): Introduction to Algorithms Compilers: Principles, Techniques and Tools Elements of Discrete Mathematics Discrete Mathematical Structures with Applications to Computer Science, An Introduction to Data Structures with Applications Fundamentals of Computer Algorithms Fundamentals of Data Structures The Design and Analysis of Computer Algorithms Syllabus for Physics Quantum Mechanics Bound States and Tunnelling Addition of Angular Moment The Uncertainty Principle Classical Mechanics Principle of least action Newton’s laws Central force problem Generalized coordinates Symmetry and conservation law Mathematical Methods Analytic function Classical orthogonal polynomials Vector algebra and vector calculus Linear ordinary differential equations Electromagnetic Theory Radiation from Moving Charges Poynting Theorem Methods of Solving Boundary Value Problems Displacement Current Scalar and Vector Potentials Thermodynamics and Statistical Physics Laws of thermodynamics Work and heat; Harmonic oscillators Solid State Physics Simple crystal structures and X-ray diffraction Metals Semiconductors and insulators Elements of superconductivity Electronics Diodes Transistors and field effect devices Device characteristics Operational amplifiers and their applications Nuclear and Particle Physics Structure of the nucleus Classification of elementary particles and fundamental interactions, Elementary ideas of quark mode Conservation laws in particle reactions Atomic and Optical Physics Interference Diffraction and polarization of light Zeeman and Stark effects Hyperfine structure Experimental Data And Error Analysis Probability theory Gaussian and Poisson distributions Error analysis Propagation of errors Significant figures Least square fitting |
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