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Matemática Discreta (61.07/81.11)
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MIT
Relations, Partial Orders, and Scheduling (Marten van Dijk, MIT, 63 min)
Relations, Partial Orders, and Scheduling (Marten van Dijk, MIT, 63 min)
Haga clic en el enlace
https://www.youtube.com/watch?v=1nScXLQAQ9A
para abrir el recurso.
◄ Graph Theory: hamiltonian and eulerian (Marten van Dijk, MIT, 83 min)
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Novedades
Calculator boolean
Graphonline Open Source (copy)
Graph Coloring Page
The Traveling Salesman Problem
Dijkstra, Primm, Kruskal y Ford-Fulkerson
Dijkstra (un Java Applet)
Graph-Creator (The National Council of Teachers of Mathematics (NCTM)).
Hamiltonian Graph Builder
Graph Coloring
Proposiciones y conjuntos (Universidad de Valladolid)
Introducción al Principio de Inducción
Redes de Transporte
Fuentes de applets automata
autómatas dfa
DFA
Breve Introducción a la Lógica Proposicional (Bolívar)
Lógica proposicional y conjuntos (Universidad de Valladolid)
Libro de texto completo (Wallis)
A Short Course in Discrete Mathematics by Edward A. Bender and S. Gill Williamson
Sets, Relations, Functions by Ivo Duntsch and Gunther Gediga
Ordered Sets. An Introduction. Bernd Schröder
Glosario de Grafos (y mucho más)
Grafos: lo fundamental en nivel introductorio
Un e-Journal de grafos
Librería Math Forum de Grafos
Graph Theory with Applications (J.A. Bondy and U.S.R. Murty)
Lecture Notes on GRAPH THEORY (Tero Harju)
Graph Theory by Vadim Lozin
Lectures on Spectral Graph Theory Fan R. K. Chung Fan R. K. Chung
Basic Concepts in Graph Theory
Lecture Notes in Discrete Mathematics Marcel B. Finan, Arkansas Tech University
Lecture Notes on Discrete Mathematics (PDF 111P) by A. K. Lal
Discrete Mathematics for Computer Science by Mike Clancy, David Wagner
Discrete Mathematics (PDF 139P) by L. Lovasz and K. Vesztergombi
Discrete Mathematics with Algorithms by M. O. Albertson and J. P. Hutchinson
Discrete maths lecture notes by David A. SANTOS
Discrete Maths II by Hans Cuypers
Notes on Discrete Mathematics Miguel A. Lerma by Miguel A. Lerma
Discrete Mathematics Chen W.W.L. by William Chen
Introduction to Finite Mathematics by John G. Kemeny, J. Laurie Snell, and Gerald L. Thompso
Discrete Mathematics Study Guide UVIC by Dr. Gary MacGillivray
Computational Discrete Mathematics by K. Sutner
Set theory and the structure of arithmetic by Norman T Hamilton
Background and Fundamentals of Mathematics by Edwin H.Connell
Notes on Math Proof by Bruce Ikenaga
Abstract Set Theory by Thoralf A. Skolem
Descriptive set theory, second edition, Yiannis N. Moschovakis
Recursion and computation, PDF file, 152 pages, the lecture notes I have been using in Mathematics 114C Computability theory at UCLA,
James M. Cargal. Elements of Boolean Algebra
Lattice Theory with Applications Vijay K. Garg.
Finite-State Machines
A Concise Introduction to Languages and Machines. Alan P. Parkes
Computability, Algorithms, and Complexity
Introduction to Languages and The Theory of Computation. John C. Martin
Theory of Computation by Dr. Gabriel Robins
Introduction to Theory of Computation Anil Maheshwari Michiel Smid
Un wikibooks completo y sencillo
Graph Theory (Ruohonen, Keijo)
Strong Induction (Tom Leighton, MIT, 82 min)
Number Theory I (Marten Van Dijk, MIT, 78 min)
NumberTheory II (Marten van Dijk, MIT, 78 min)
Graph Theory and Coloring (Tom Leighton, MIT, 82 min)
Graph Theory Minimum Spanning Trees (Marten van Dijk, MIT, 83 min)
Communication Networks (Marten van Dijk, MIT, 83 min)
Graph Theory: hamiltonian and eulerian (Marten van Dijk, MIT, 83 min)
Sums (Tom Leighton, MIT, 78 min)
Sums and Asymptotics (Tom Leighton, MIT, 83 min)
Divide and Conquer Recurrences (Tom Leighton, MIT, 82 min)
Linear Recurrences (Tom Leighton, MIT, 78 min)
Counting Rules I (Marten van Dijk, MIT, 80 min)
Countin Rules II (Marten van Dijk, MIT, 85 min)
Sums (Tom Leighton, MIT, 78 min) ►
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