אַפֵקָפֵדיָה |
מכונות |
חשמל |
תוכנה |
פיסיקה |
מתימטיקה |
שונות |
עזרה
|
Search this site
powered by FreeFind |
|
|
posted by -אפקפדיה- @ 6:55 PM
3 comments
posted by -אפקפדיה- @ 9:27 PM
0 comments
On the Shoulders of Giants: New Approaches to Numeracy (1990)
Front Matter i-viii
Pattern 1-10 (skim)
Dimension 11-60 (skim)
Quantity 61-94 (skim)
Uncertainty 95-138 (skim)
Shape 139-182 (skim)
Change 183-218 (skim)
Biographies 219-222 (skim)
Index 223-232 (skim)
posted by -אפקפדיה- @ 5:06 AM
0 comments
The Elements of Non-Euclidean Geometry
Table of Contents
Prelude: Gauss mappings of plane curves
Gauss mappings of surfaces
Example 1: The shoe surface
Example 2: Menn's surface
Example 3a: The perturbed monkey saddle
Example 3b: The handkerchief surface
Example 4: Surfaces of revolution
Example 5: Canal surfaces
Characterizations of Gaussian cusps
Part 1
Part 2
Part 3
Singularities of families of mappings
Projections to lines
Focal and parallel surfaces
Projections to planes
Singularities and extrinsic geometry
References
Movies
posted by -אפקפדיה- @ 8:00 AM
0 comments
posted by -אפקפדיה- @ 7:52 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 7:36 AM
0 comments
An Elementary Treatise on Pure Geometry with Numerous Examples
posted by -אפקפדיה- @ 7:00 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 6:58 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 6:49 AM
0 comments
The Cornell Library Historical Mathematics MonographsBR>
posted by -אפקפדיה- @ 6:29 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 6:22 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 6:15 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 5:49 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 5:46 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 5:38 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 5:27 AM
0 comments
The Cornell Library Historical Mathematics Monographs
posted by -אפקפדיה- @ 5:23 AM
0 comments
Toeplitz and Circulant Matrices
Toeplitz and Circulant Matices: A Review, by R. M. Gray. A very old (1971, revised 1977, 1993, 1997, 1998, 2000, 2001, 2002.) but still occasionally useful tutorial on Toeplitz and circulant matrices. The file is in Adobe portable document format (pdf). Free readers can be downloaded from Adobe.
posted by -אפקפדיה- @ 5:04 AM
0 comments
Wolfram Research, Inc.
Table of Contents
What Is Mathematica?About This BookAcknowledgmentsTour
Part 1. A Practical Introduction to Mathematica1.0 Running Mathematica1.1 Numerical Calculations1.2 Building Up Calculations1.3 Using the Mathematica System1.4 Algebraic Calculations1.5 Symbolic Mathematics1.6 Numerical Mathematics1.7 Functions and Programs1.8 Lists1.9 Graphics and Sound1.10 Files and External Operations
Part 2. Principles of Mathematica2.1 Expressions2.2 Functional Operations2.3 Patterns2.4 Transformation Rules and Definitions2.5 Evaluation of Expressions2.6 Modularity and the Naming of Things2.7 Textual Output2.8 Strings, Names and Messages2.9 The Structure of Graphics and Sound2.10 Input and Output2.11 Global Aspects of Mathematica Sessions
Part 3. Advanced Mathematics in Mathematica3.1 Numbers3.2 Mathematical Functions3.3 Algebraic Manipulation3.4 Manipulating Equations3.5 Calculus3.6 Power Series, Limits and Residues3.7 Linear Algebra3.8 Numerical Operations on Data3.9 Numerical Operations on Functions
Appendix. Mathematica Reference GuideA.1 Basic ObjectsA.2 Input SyntaxA.3 Some General Notations and ConventionsA.4 EvaluationA.5 Patterns and Transformation RulesA.6 Input and OutputA.7 Mathematica Sessions and Global ObjectsA.8 Listing of Built-in Mathematica Objects
posted by -אפקפדיה- @ 4:57 AM
0 comments
The Cornell Library Historical Mathematics Monographs Differential and Integral Calculus
posted by -אפקפדיה- @ 6:51 PM
0 comments
The Cornell Library Historical Mathematics Monographs
Preface
Acknowledgements
1 XML for Data
2 XML Protocols
3 Writing XML with Java
4 Converting Flat Files to XML
5 Reading XML
6 SAX
7 The XMLReader Interface
8 SAX Filters
9 The Document Object Model
10 Creating New XML Documents with DOM
11 The Document Object Model Core
12 The DOM Traversal Module
13 Output from DOM
14 JDOM
15 The JDOM Model
16 XPath
17 XSLT
A XML APIs Quick Reference
B SOAP Schemas
Recommended Reading
Examples
I've extracted out all the
posted by -אפקפדיה- @ 4:16 PM
0 comments
Graph Theory
1. The Basics
1.1 Graphs ....................................... 2
1.2 The degree of a vertex ....................... 4
1.3 Paths and cycles ............................. 6
1.4 Connectivity ................................. 9
1.5 Trees and forests ............................ 12
1.6 Bipartite graphs ............................. 14
1.7 Contraction and minors ....................... 16
1.8 Euler tours .................................. 18
1.9 Some linear algebra .......................... 20
1.10 Other notions of graphs ...................... 25
Exercises .................................... 26
Notes ........................................ 28
2. Matching
2.1 Matching in bipartite graphs ................. 29
2.2 Matching in general graphs ................... 34
2.3 Path covers .................................. 39
Exercises .................................... 40
Notes ........................................ 42
3. Connectivity
3.1 2-Connected graphs and subgraphs ............. 43
3.2 The structure of 3-connected graphs........... 45
3.3 Menger's theorem ............................. 50
3.4 Mader's theorem .............................. 56
3.5 Edge-disjoint spanning trees ................. 58
3.6 Paths between given pairs of vertices ........ 61
Exercises .................................... 63
Notes ........................................ 65
4. Planar Graphs
4.1 Topological prerequisites .................... 68
4.2 Plane graphs ................................. 70
4.3 Drawings ..................................... 76
4.4 Planar graphs: Kuratowski's theorem .......... 80
4.5 Algebraic planarity criteria ................. 85
4.6 Plane duality ................................ 87
Exercises .................................... 89
Notes ........................................ 92
5. Colouring
5.1 Colouring maps and planar graphs ............. 96
5.2 Colouring vertices ........................... 98
5.3 Colouring edges .............................. 103
5.4 List colouring ............................... 105
5.5 Perfect graphs ............................... 110
Exercises .................................... 117
Notes ........................................ 120
6. Flows
6.1 Circulations ................................. 124
6.2 Flows in networks ............................ 125
6.3 Group-valued flows ........................... 128
6.4 k-Flows for small k .......................... 133
6.5 Flow-colouring duality ....................... 136
6.6 Tutte's flow conjectures ..................... 140
Exercises .................................... 144
Notes ........................................ 145
7. Substructures in Dense Graphs
7.1 Subgraphs .................................... 148
7.2 Szemerédi's regularity lemma ................. 153
7.3 Applying the regularity lemma ................ 160
Exercises .................................... 165
Notes ........................................ 166
8. Substructures in Sparse Graphs
8.1 Topological minors ........................... 170
8.2 Minors ....................................... 179
8.3 Hadwiger's conjecture ........................ 181
Exercises .................................... 184
Notes ........................................ 186
9. Ramsey Theory for Graphs
9.1 Ramsey's original theorems ................... 190
9.2 Ramsey numbers ............................... 193
9.3 Induced Ramsey theorems ...................... 197
9.4 Ramsey properties and connectivity ........... 207
Exercises .................................... 208
Notes ........................................ 210
10. Hamilton Cycles
10.1 Simple sufficient conditions ................. 213
10.2 Hamilton cycles and degree sequence .......... 216
10.3 Hamilton cycles in the square of a graph ..... 218
Exercises .................................... 226
Notes ........................................ 227
11. Random Graphs
11.1 The notion of a random graph ................. 230
11.2 The probabilistic method ..................... 235
11.3 Properties of almost all graphs .............. 238
11.4 Threshold functions and second moments ....... 242
Exercises .................................... 247
Notes ........................................ 249
12. Minors, Trees, and WQO
12.1 Well-quasi-ordering .......................... 251
12.2 The minor theorem for trees .................. 253
12.3 Tree-decompositions .......................... 255
12.4 Tree-width and forbidden minors .............. 263
12.5 The graph minor theorem ......................
posted by -אפקפדיה- @ 5:37 AM
0 comments
[PDF] 3F3 - Random Processes, Optimal Filtering and Model-based Signal
PDF/Adobe Acrobat - View as HTMLPage 1. 3F3 - Random Processes, Optimal Filtering and Model-based SignalProcessing SJ Godsill February 25, 2004 Page 2. 3F3 - Random ... www-sigproc.eng.cam.ac.uk/~sjg/teaching/3f3/lecture.pdf
posted by -אפקפדיה- @ 10:57 PM
0 comments
David Joyce's Home Page
Euclid's Elements
Compass geometry
a short course on trigonometry
a short course on complex numbers
History of Mathematics, Hilbert's address of 1900 and his 23 mathematical problems
posted by -אפקפדיה- @ 10:32 PM
0 comments
