ดาวน์โหลดหนังสือ (eBook) Springer Undergraduate Mathematics Series ฟรี
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About this book series
The Springer Undergraduate Mathematics Series (SUMS) is a series designed for undergraduates in mathematics and the sciences worldwide. From core foundational material to final year topics, SUMS books take a fresh and modern approach. Textual explanations are supported by a wealth of examples, problems and fully-worked solutions, with particular attention paid to universal areas of difficulty. These practical and concise texts are designed for a one- or two-semester course but the self-study approach makes them ideal for independent use.
ประกอบไปด้วย (Included) :
| A First Course in Discrete Mathematics |
| A First Course In Statistical Inference |
| A History of Abstract Algebra: From Algebraic Equations to Modern Algebra |
| A Journey Through The Realm of Numbers: From Quadratic Equations to Quadratic Reciprocity (Springer Undergraduate Mathematics Series) |
| Abstract Algebra: An Introductory Course |
| Affine Maps, Euclidean Motions and Quadrics |
| Algebra for Applications: Cryptography, Secret Sharing, Error-Correcting, Fingerprinting, Compression (Springer Undergraduate Mathematics Series) |
| Algebraic Number Theory |
| Algebras and Representation Theory |
| An Introduction to Infinite Products |
| An Introduction to Laplace Transforms and Fourier Series |
| An Invitation to Representation Theory: Polynomial Representations of the Symmetric Group (Springer Undergraduate Mathematics Series) |
| Analytic Methods for Partial Differential Equations |
| Basic Linear Algebra |
| Basic Stochastic Processes: A Course Through Exercises |
| Calculus of One Variable |
| Calculus off the Beaten Path: A Journey Through Its Fundamental Ideas |
| Change and Variations: A History of Differential Equations to 1900 |
| Codes: An Introduction to Information Communication and Cryptography (Solutions) (Instructor’s Solution Manual) |
| Combinatorics and Finite Geometry |
| Complex Analysis |
| Complex Analysis and Differential Equations |
| Cryptography |
| Derivative Pricing in Discrete Time |
| Differential Equations |
| Differential Geometry of Curves and Surfaces |
| Elementary Differential Geometry |
| Elementary Number Theory |
| Elements of Abstract Analysis |
| Elements of Logic via Numbers and Sets |
| Essential Mathematical Biology |
| Essential Ordinary Differential Equations |
| Essential Partial Differential Equations: Analytical and Computational Aspects |
| Essential Real Analysis |
| Essential topology |
| Fields and Galois Theory |
| Finitely Generated Abelian Groups and Similarity of Matrices over a Field |
| Fluid Dynamics and Linear Elasticity – A First Course in Continuum Mechanics |
| From natural numbers to quaternions |
| From real to complex analysis |
| Fundamental Mathematical Analysis |
| Galois theory through exercises |
| Game Theory: Decisions, Interaction and Evolution |
| General Relativity |
| Groups, Rings and Fields |
| Hyperbolic Geometry |
| Information and Coding Theory |
| Introduction to analytical dynamics |
| Introduction to Analytical Dynamics: Revised Edition |
| Introduction to lie algebras |
| Introduction to Ring Theory |
| Linear Algebra (Springer Undergraduate Mathematics Series) |
| Linear Functional Analysis |
| Managing Mathematical Projects – with Success! |
| Manifolds, Vector Fields, and Differential Forms |
| Mathematica: A Problem-Centered Approach |
| Mathematical Modeling |
| Mathematical Tapas: Volume 1 (for Undergraduates) |
| Mathematical Tapas: Volume 2 (From Undergraduate to Graduate Level) (Springer Undergraduate Mathematics Series) |
| Mathematical Writing |
| Mathematics for Finance: An Introduction to Financial Engineering |
| Matrix Groups: An Introduction to Lie Group Theory |
| Measure and Integration |
| Measure, Integral and Probability |
| Methods of Mathematical Modelling: Continuous Systems and Differential Equations |
| Metric Spaces |
| Metric Spaces – A Companion to Analysis |
| Metric Spaces (Instructor’s Solution Manual) (Solutions) |
| Multivariate Calculus and Geometry |
| Numerical Linear Algebra: A Concise Introduction with MATLAB and Julia |
| Numerical methods for partial differential equations |
| Ordinary differential equations: analysis, qualitative theory and control |
| Probability Models |
| Quadratic Number Fields |
| Real Analysis |
| Regression: Linear Models in Statistics |
| Sets, Logic and Categories |
| Sets, Models and Proofs |
| Several Real Variables |
| Special Relativity |
| Squigonometry: The Study of Imperfect Circles |
| Sturm-Liouville Theory and its Applications |
| Sturm-Liouville Theory and its Applications (Instructor Solution Manual, Solutions) |
| Symmetries |
| Topologies and Uniformities |
| Topology, Calculus and Approximation |
| Twenty-One Lectures on Complex Analysis: A First Course |
| Undergraduate Algebra: A Unified Approach |
| Understanding Markov Chains. Examples and Applications |
| Vector Calculus |
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