Abstract Algebra Algebra Algebraic Geometry Algebraic Topology Applied Mathematics Arithmetic Geometry Basic Algebra Basic Mathematics Calculus Category Theory Classical Analysis Combinatorics Commutative Algebra Complex Algebra Complex Analysis Differential Algebra Differential Analysis Differential Calculus Differential Equations Differential Geometry Differential Topology Discrete Mathematics Elliptic Curves Fourier Analysis Functional Analysis Fractals Fractional Calculus Geometric Algebra Geometry Geometric Topology Groups Theory Graph Theory Harmonic Analysis Higher Algebra History of Mathematics Homological Algebra Integral Calculus K-theory Lie Algebra Linear Algebra Mathematical Analysis Mathematical Series Modern Geometry Multivairable Calculus Number Theory Numerical Analysis Probability Theory Real Analysis Rings and Fileds Riemannian Geometry Theorems in Calculus Topology Trigonometry Set Theory Constants & Numerical Sequences
Introduction to Advanced Mathematics by Pete L. Clark
This PDF covers the following topics related to Advanced Mathematics : Sets, Logic, Counting Finite Sets, Numbers, Inequalities and Rings, Number Theory, Fundamentals of Proof , Induction, Relations and Functions, Applications.
Author(s): Pete L. Clark
230 Pages 
Basic Mathematics Lecture Notes and Tutorials
This note explains the following topics of mathematics: Real Numbers, Exponents, Algebraic Expression, Rational Expressions, Equations, Inequalities, Coordinate Geometry, Lines, Functions and Trigonometry.
Author(s): University of Nizwa
146 Pages
Contemporary Mathematics by Donna Kirk
This PDF book covers the following topics related to Contemporary Mathematics :Sets, Logic, Real Number Systems and Number Theory, Number Representation and Calculation, Algebra, Money Management, Probability, Statistics, Metric Measurement, Geometry, Voting and Apportionment, Graph Theory, Math and Art.
Author(s): Donna Kirk
1575 Pages
Introduction to Advanced Mathematics by Pete L. Clark
This PDF covers the following topics related to Advanced Mathematics : Sets, Logic, Counting Finite Sets, Numbers, Inequalities and Rings, Number Theory, Fundamentals of Proof , Induction, Relations and Functions, Applications.
Author(s): Pete L. Clark
230 Pages
Basic Mathematics by University of Leeds
This PDF Lectures covers the following topics related to Basic Mathematics : Basic Skills, Linear Algebra, Differentiation and Integration, Complex Numbers, Error analysis.
Author(s): University of Leeds
51 Pages
This note covers the following topics: Addition and Subtraction of Whole Numbers, Multiplication and Division of Whole Numbers, Exponents, Roots, and Factorization of Whole Numbers, Introduction to Fractions and Multiplication and Division of Fractions, Addition and Subtraction of Fractions, Comparing Fractions, and Complex Fractions, Decimals, Ratios and Rates, Techniques of Estimation, Measurement and Geometry, Signed Numbers, Algebraic Expressions and Equations.
Author(s): Denny Burzynski,Wade Ellis
NA Pages
Lecture Notes On Mathematical Methods
The objective of this note is to survey topics in mathematics, including multidimensional calculus, ordinary differential equations, perturbation methods, vectors and tensors, linear analysis, linear algebra, and non-linear dynamic systems.
Author(s): Mihir Sen and Joseph M. Powers
502 Pages
Engineering Maths by Conor Houghton
This note explains the following topics: Vector Calculus, Iterated integrals, Fourier series and transforms, Ordinary Differential Equations, Parceval's Theorem, Partial Differential Equations.
Author(s): Conor Houghton
NA Pages
Mathematics Lecture Notes by NPTEL
This note covers the following topics: Numbers, functions, and sequences, Limit and continuity, Differentiation, Maxima, minima and curve sketching, Approximations, Integration, Logarithmic and exponential functions, Applications of Integration, Series of numbers and functions, Limit and continuity of scalar fields, Differentiation of scalar fields, Maxima and minima for scalar fields, Multiple Integration, Vector fields, Stokes’ theorem and applications.
Author(s): NPTEL
NA Pages
The Foundations of Mathematics
This book describes some basic ideas in set theory, model theory, proof theory and recursion theory, these are all parts of what is called mathematical logic. Topics covered includes: Set Theory, Induction and Recursion on the Ordinals, Cardinal Arithmetic, Model Theory and Proof Theory, First-Order Logic Semantics, Formal Proofs, Elementary Submodels and Recursion Theory.
Author(s): Kenneth Kunen
148 Pages
An Introduction to Higher Mathematics
This note explains the following topics: Logical Operations, De Morgan’s Laws, Families of Sets, Equivalence Relations, Direct Proofs, Number Theory, Wilson’s Theorem and Euler’s Theorem, Quadratic Residues, Functions, Injections and Surjections, Cardinality and Countability
Author(s): Patrick Keef, David Guichard with modifications by Russ Gordon
142 Pages
This book explains the following topics: Linear Algebra, Matrices, Linear System of Equations, Finite Dimensional Vector Spaces, Linear Transformations, Inner Product Spaces, Eigenvalues, Eigenvectors and Diagonalization, Ordinary Differential Equation, Laplace Transform, Numerical Applications, Newton’s Interpolation Formulae, Lagrange’s Interpolation Formula and Numerical Differentiation and Integration.
Author(s): Peeyush Chandra, A. K. Lal, V. Raghavendra, G. Santhanam
255 Pages
The aim of this book has been to illustrate the use of mathematics in constructing diagrams, in measuring areas, volumes, strengths of materials, in calculating latitudes and longitudes on the earth's surface, and in solving similar problems. One great branch of Practical Mathematics, that dealing with electricity and magnetism, has not been included in this book.
Author(s): Knott, Cargill Gilston; Mackay, J. S. (John Sturgeon)
652 Pages
Higher Mathematics For Engineers And Physicists
This book is considered as a great reference book for beginners. The chief purpose of the book is to help to bridge the gap which separates many engineers from mathematics by giving them a bird's-eye view of those mathematical topics which are indispensable in the study of the physical sciences.
Author(s): Ivan Sokolnikoff and Elizabeth Sokolnikoff
537 Pages
Mathematics Reference Book for Scientists and Engineers
These are the sample pages from the textbook, 'Mathematics Reference Book for Scientists and Engineers'. Fundamental principles are reviewed and presented by way of examples, figures, tables and diagrams. It condenses and presents under one cover basic concepts from several different applied mathematics topics.
Author(s): John Henry Heinbockel
NA PagesAdvertisement
