SUBJECTS
March 30, 2017
APPLICATION S OF CLASSICAL MECHANICS IN SPECIAL THEORY - FORCE AND ENERGY IN RELATIVISTIC MECHANICS
APPLICATION S OF CLASSICAL MECHANICS IN SPECIAL THEORY - VELOCITY AND ACCELERATION IN RELATIVISTIC MECHANICS
APPLICATION S OF CLASSICAL MECHANICS IN SPECIAL THEORY - APPLICATIONS OF LORENTZ TRANSFORMATION
APPLICATION S OF CLASSICAL MECHANICS IN SPECIAL THEORY - APPLICATIONS OF LORENTZ TRANSFORMATION
MOTION OF A RIGID BODY - EULER’S EQUATIONS OF MOTION
MOTION OF A RIGID BODY - ASPECTS OF MOTION OF A RIGID BODY
MOTION OF A RIGID BODY - MOTION OF A SYSTEM OF PARTICLES
CALCULUS OF VARIATIONS - APPLICATIONS OF EULER-LAGRANGE EQUATION
CANONICAL TRANSFORMATIONS - ASPECTS OF CANONICAL TRANSFORMATION
VARIATIONAL PRINCIPLES - PRINCIPLE OF LEAST ACTION
VARIATIONAL PRINCIPLES - EXTENDED HAMILTON’S PRINCIPLE AND ITS USE
VARIATIONAL PRINCIPLES - HAMILTON’S PRINCIPLE AND USES
VARIATIONAL PRINCIPLES - VARIATION OF A FUNCTIONAL
HAMILTONIAN MECHANICS - APPLICATIONS OF HAMILTONIAN MECHANICS
HAMILTONIAN MECHANICS - HAMILTON’S EQUATIONS OF MOTION
HAMILTONIAN MECHANICS - HAMILTONIAN OF A DYNAMICAL SYSTEM
HAMILTONIAN MECHANICS - ROUTH’S PROCESS FOR THE IGNORATION OF COORDINATES
LAGRANGIAN MACHANICS - APPLICATIONS OF LAGRANGE’S EQUATIONS OF MOTION
LAGRANGIAN MACHANICS - RAYLEIGH’S DISSIPATION FUNCTION
LAGRANGIAN MACHANICS - LAGRANGE’S EQUATION OF MOTION FOR A NONHOLONOMIC DYNAMICAL SYSTEM
LAGRANGIAN MACHANICS - LAGRANGE’S EQUATION OF MOTION OF SECOND KIND
CONSTRAINED MOTION - GENERALIZED PRINCIPLE OF D’ALEMBERT
CONSTRAINED MOTION - LAGRANGE’S EQUATION OF MOTION OF FIRST KIND
CONSTRAINED MOTION - CONSTRAINTS AND ITS CLASSIFICATION
ROTATING FRAME OF REFERENCE EFFECTS OF EARTH’S ROTATION
ROTATING FRAME OF REFERENCE - EQUATION OF MOTION OF A FREE PARTICLE RELATIVE TO THE ROTATING EARTH
ROTATING FRAME OF REFERENCE - ROTATING COORDINATE SYSTEM
March 25, 2017
QUOTIENT TOPOLOGY – A QUICK REVIEW ON TOPOLOGICAL GROUP
COMPACTNESS –STONE WEIERSTRASS CECH COMPACTIFICATION
COMPACTNESS – EQUICONTINUITY AND CLASSICAL VERSION OF ASCOLI’S THEOREM
COMPACTNESS - COMPACTNESS IN METRIC SPACES, SOME ADVANCED PROPERTIES
COMPACTNESS – INTRODUCTION TO COMPACT TOPOLOGICAL SPACES
March 24, 2017
SEPARATION AXIOMS – PROPERTIES OF NORMALITY SPACES
SEPARATION AXIOMS - SEPARATION AXIOMS - MODULE - 1
COUNTABILITY AXIOMS – FIRST COUNTABILITY AND SECOND COUNTABILITY – MODULE - 2
INTRODUCTION TO TOPOLOGICAL SPACES – PRODUCT TOPOLOGY
INTRODUCTION TO TOPOLOGICAL SPACES – HOMEOMORPHISM
INTRODUCTION TO TOPOLOGICAL SPACES – INTRODUCTION OF CONTINUITY
INTRODUCTION TO TOPOLOGICAL SPACES – NEW SPACES FROM OLD ONE
INTRODUCTION TO TOPOLOGICAL SPACES - INTRODUCTION TO TOPOLOGICAL SPACES
March 22, 2017
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – APPLICATIONS OF DIFFERENTIAL GEOMETRY IN GENERAL THEORY OF RELATIVITY AND COSMOLOGY (3)
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – APPLICATIONS OF DIFFERENTIAL GEOMETRY IN GENERAL THEORY OF RELATIVITY AND COSMOLOGY(2)
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – APPLICATIONS OF DIFFERENTIAL GEOMETRY IN GENERAL THEORY OF RELATIVITY AND COSMOLOGY
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – THE INSIDE GEOMETRY OF THE SPECIAL THEORY OF RELATIVITY
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – MAPPINGS ON SURFACE S AND SPACES(2)
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – MAPPINGS ON SURFACE S AND SPACES
SOME APPLICATIONS OF DIFFERENTIAL GEOMETRY – APPLICATIONS OF TENSORS IN PHYSICAL LAWS AND EQUATIONS
SURFACE EMBEDDED IN SPACE: GAUSS-BONNET THEOREM WITH SOME APPLICATIONS(2)
SURFACE EMBEDDED IN SPACE: GAUSS-BONNET THEOREM WITH SOME APPLICATIONS
SURFACE EMBEDDED IN SPACE: PROBLEMS ON SURFACE EMBEDDED IN SPACE(2)
SURFACE EMBEDDED IN SPACE: PROBLEMS ON SURFACE EMBEDDED IN SPACE
SURFACE EMBEDDED IN SPACE: ASYMPTOTIC LINES, EULER’S THEOREM ON NORMAL CURVATURE AND DUPIN INDICATRIX
SURFACE EMBEDDED IN SPACE: LINES OF CURVATURE AND RODRIGUE’S FORMULA
SURFACE EMBEDDED IN SPACE: GAUSS AND CODAZZI- MAINARDI EQUATIONS(2)
March 20, 2017
SURFACE EMBEDDED IN SPACE: GAUSS AND CODAZZI- MAINARDI EQUATIONS
SURFACES EMBEDDED IN SPACE: GAUSS AND WEINGARTEN FORMULAS AND THIRD FUNDAMENTAL FORM OF A SURFACE
SURFACE EMBEDDED IN SPACE: SECOND FUNDAMENTAL FORM AND ITS APPLICATIONS
CURVATURE ON SURFACE: INTRINSIC GEOMETRY OF CURVES ON SURFACE-(2)
CURVATURE ON SURFACE: INTRINSIC GEOMETRY OF CURVES ON SURFACE-1
CURVATURE ON SURFACE: PARALLEL VECTOR FIELD AND GAUSSIAN CURVATURE
SURFACE: PARAMETRIC REPRESENTATION OF SURFACES AND FIRST FUNDAMENTAL FORM
GEOMETRY OF SPACE CURVE: FUNDAMENTAL THEOREM FOR SPACE CURVE
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