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Mathematics

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Algebra[112] Analysis[121] Applied Mathematics[19]
Arithmetic[2] Calculus[21] Catastrophe theory[1]
Control Theory[4] Discrete Mathematics[70] Dynamical Systems[29]
Fractals[3] Game Theory[4] General Mathematics[13]
Geometry[114] Group Theory[34] Information elaboration systems
Information Theory[11] Mathematical Physics[74] Measure Theory[3]
Misc. Books[8] Number Theory[39] Optimization[14]
Probability and Statistics[63] Queueing Theory[4] Topology[63]

Book News: Mathematics

Brief introduction to tropical geometry
Category :Algebraic Geometry  Language: clicks: 10
The paper consists of lecture notes for a mini-course given by the authors at the G"okova Geometry & Topology conference in May 2014. We start the exposition with tropical curves in the pla . . . . .
Aleatoire: Introduction à la théorie et au calcul des probabilités
Category :Probability Theory  Language: clicks: 91
Table de matière: Introduction; space de probabilité; Espace fini ou dénombrable; Variables aléatoires réelles et Vecteurs aléatoires; Convergences et loi des grands nombres; Fonctions caractéristique . . . . .
Théorèmes de de Finetti, limites de champ moyen et condensation de Bose-Einstein
Category :Mathematical Physics  Language: clicks: 226
These are the lectures notes from my cours Peccot at the Coll`ege de France, given in March-April 2014. They are in french for the moment, some english translation should be available soon(er or late . . . . .
An introduction to spinors
Category :Thoery of Relativity  Language: clicks: 383
We introduce spinors, at a level appropriate for an undergraduate or first year graduate course on relativity, astrophysics or particle physics. The treatment assumes very little mathematical knowledg . . . . .
Introduction to Graphs
Category :Graph Theory  Language: clicks: 432
Introduction to Graphs Contents: Introduction; basics; Elaborations; Graph Traversal; Analysis; Example Applications of Graph Theory.
Topics in the Theory of Quadratic Residues
Category :Number Theory  Language: clicks: 284
Number theory as a coherent mathematical subject started with the work of Fermat in the decade from 1630 to 1640, but modern number theory, that is, the systematic and mathematically rigorous developm . . . . .

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