Springer Undergraduate Mathematics Series

Springer Undergraduate Mathematics Series


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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
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)
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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