Abstract Algebra with Applications Volume II - Karlheinz Spindler

Abstract Algebra with Applications Volume II - Karlheinz Spindler

Rings And Fields

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Abstract Algebra with Applications Volume I - Karlheinz Spindler

Abstract Algebra with Applications Volume I - Karlheinz Spindler

Vector Spaces And Groups

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Mathematical methods of Physics - Mathews Walker

Mathematical methods of Physics - Mathews Walker

Contenido

I-Ordinary Differential Equations
II- Infinite Series
III- Evaluation of Integrals
IV-Integral Tranforms
V-Futher Applications Of Complex Variables
VI-Vectors And Matrices
VII-Special Functions
VIII-Partial Differential Equations
IX-Eigenfunctions,Eigenvalues and Green's Functions
X- Perturbation Theory
XI-Integral Equations
XII-Calculus Of Varation
XIII-Numerical Methods
XiV-Probability And Statistics
XV-Tensor Analysis And Differential Geometry
XVI-INTRODUCTION TO GROUPS AND GROUP REPRESENTATIONS
Appendix -SOME PROPERTIES OF FUNCTIONS OF A COMPLEX VARIABLE

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Methods of Mathematical Physics Vol. 1 - R. Courant and D. Hilbert

Methods of Mathematical Physics Vol. 1 - R. Courant and D. Hilbert

Contenido

I- The Algebra of Linear Transformations and Quadratic Forms
II- Series Expansions of Arbitrary Functions
III- Linear Integral Equations
IV- The Calculus of Variations
V- Vibration and Eigenvalue Problems.
VI- Application of the Calculus of Variations to Eigenvalue Problems..
VII- Special Functions Defined by Eigenvalue Problems

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ELEMENTARY MATRICES - R. A. FRAZER, W. J. DUNCAN, A. R. COLLAR

ELEMENTARY MATRICES - R. A. FRAZER, W. J. DUNCAN, A. R. COLLAR

CHAPTER I
FUNDAMENTAL DEFINITIONS AND ELEMENTARY PROPERTIES
CHAPTER II
PO WERS OF MATRICES, SERIES, AND INFINITESIMAL CALCULUS
CHAPTER III
LAMBDA-MATRICES AND CANONICAL FORMS
CHAPTER IV
MISCELLANEOUS NUMERICAL METHODS
CHAPTER V
LINEAR ORDINARY DIFFERENTIAL EQUATIONS WITH CONSTANT COEFFICIENTS
CHAPTER VI
LINEAR ORDINARY DIFFERENTIAL EQUATIONS WITH CONSTANT COEFFICIENTS (continued)
CHAPTER VII
NUMERICAL SOLUTIONS OF LINEAR ORDINARY DIFFERENTIAL EQUATIONS WITH
VARIABLE COEFFICIENTS
CHAPTER VITI
KINEMATICS AND DYNAMICS OF SYSTEMS
CHAPTER IX
SYSTEMS WITH LINEAR DYNAMICAL EQUATIONS
CHAPTER ,X
ITERATIVE NUMERICAL SOLUTIONS OF LINE.AR DYNAMICAL PROBLEMS
CHAPTER XI
DYNAMICAL SYSTEMS WITH SO,LID FRICTION
CHAPTER xn
ILLUSTRATIVE APPLICATIONS OF FRICTION THEORY TO FLUTTER PROBLEMS
CHAPTER Xln
PITCHING OSCILLATIONS OF A FRICTIONALLY CONSTRAINED AEROFOIL

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Functions of One Complex Variable - J. Conway

Functions of One Complex Variable - J. Conway

I - The Complex Number System
II - Metric Spaces and the Topology of C
III - Elementary Properties and Examples of Analytic Functions
IV - Complex Integration
V - Singularities
VI - The Maximum Modulus Theorem
VII - Compactness and Convergence in the Space of Analytic Functions
VIII - Runge's Theorem
IX - Analytic Continuation and Riemann Surfaces
X - Harmonic Functions
XI - The Range of an Analytic Function

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Dynamical Systems I - D.VAnosov, VI. Arnold

Dynamical Systems I - D.VAnosov, VI. Arnold
"Ordinary Differential Equations and Smooth Dynamical Systems"

Contents
Chapter 1. Basic Concepts
Chapter 2. Differential Equations on Surfaces
Chapter 3. Singular Points of Differential Equations in Higher Dimensional Real Phase Space
Chapter 4. Singular Points of Differential Equations in Higher Dimensional Complex Phase Space
Chapter 5. Singular Points of Vector Fields in the Real and Complex Planes
Chapter 6. Cycles
Chapter 7. Analytic Theory of Differential Equations

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