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History of Algebraic Geometry
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II. The First Epoch - Prehistory (ca. 400 B.C. - 1630 A.D.)
III. The Second Epoch - Exploration (1630-1795)
IV. The Third Epoch - The golden age of projective geometry (1795-1850)
V. The Fourth Epoch - Riemann and birational geometry (1850-1866)
VI. The Fifth Epoch - Development and chaos (1866-1920)
VII. The Sixth Epoch - New structures in algebraic geometry (1920-1950)
VIII. The Seventh Epoch - Sheaves and schemes (1950- )
IX. Rece...
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Ramanujan
RamanujanG.H. HardyTwelve lectures on subjects suggested by his life and work
I. The Indian mathematician Ramanujan
II. Ramanujan and the theory of prime numbers
III. Round numbers
IV. Some more problems of the analytic theory of numbers
V. A lattice-point problem
VI. Ramanujan's work on partitions
VII. Hypergeometric series
VIII. Asymptotic theory of partitions
IX. The representation of numbers as sums of squares
X. Ramanujan's function τ(n)
XI. Definite integrals
XII. Elliptic and modular fu...
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Convolutions in French Mathematics 1800-1840, Vol. I,II,III
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1. Propaedeutic
2. Institutions and individuals around the 1800s
3. The 18th-century heritage: the calculus arond 1800
4. The Lagrangian tradition in the calculus, 1800-1815
5. The 18th-century heritage: mechanics around 1800
6. Progress in mechanics, 1800-1815
7. Laplace's mathematicised molecular physics, 1804-1816
8. Aspects of engineering mathematics, 1800-1816
Volume II: The Turns
9. The ...
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A History of Greek Mathematics, Vol. I
A History of Greek Mathematics, Vol. ISir Thomas L. HeathVolume I: From Thales to Euclid
I. Introductory
II. Greek numerical notation and arithmetical operations
III. Pythagorean arithmetic
IV. The earliest Greek geometry. Thales
V. Pythagorean geometry
VI. Progress in the elements down to Plato's time
VII. Special problems
VIII. Zeno of Elea
IX. Plato
X. From Plato to Euclid
XI. Euclid
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Women in Mathematics
Women in MathematicsLynn M. OsenHistory
Hypatia, 370-415
From the Dark Ages to the Renaissance: The "Witch" of Agnesi, 1718-1799
Emilie de Breteuil, Marquise du Châtelet, 1706-1749
Caroline Herschel, 1750-1848
Sophie Germain, 1776-1831
Mary Fairfax Somerville, 1780-1872
Sonya Corvin-Krukovsky Kovalevsky, 1850-1891
Emmy (Amalie) Noether, 1882-1935
The Golden Age of Mathematics
The Feminine Mathtique
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A History of Algebraic and Differential Topology 1900-1960
A History of Algebraic and Differential Topology 1900-1960Jean DieudonnéI. Simplicial Techniques and Homology
II. The First Applications of Simplicial Methods and of Homology
III. Homotopy and its Relation to Homology
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Wortels van de wiskunde
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De geschiedenis van de wiskunde in een grote notendop
Schetsen
1. Alles telt: Het noteren van gehele getallen
2. Daar kun je mee lezen en schrijven: De herkomst van de rekensymbolen
3. Als niets komt tot iets: De oorsprong van nul
4. Gebroken getallen: Breuken noteren
5. Minder dan niets?: Negatieve getallen
6. Met stappen van tien: Meten en wegen
7. Het meten van de cirkel: Het verhaal van π
8. De ...
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A History of Greek Mathematics, Vol. II
A History of Greek Mathematics, Vol. IISir Thomas L. HeathVolume II: From Aristarchus to Diophantus
XII. Aristarchus of Samos
XIII. Archimedes
XIV. Conic sections. Apollonius of Perga
XV. The successors of the great geometers
XVI. Some handbooks
XVII. Trigonometry: Hipparchus, Menelaus, Ptolemy
XVIII. Mensuration: Heron of Alexandria
XIX. Pappus of Alexandria
XX. Algebra: Diophantus of Alexandria
XXI. Commentators and Byzantines
Appendix: On Archimedes' proof of the subtangent-property of a spi...
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A History of Mathematics
A History of MathematicsCarl B. Boyer, Uta C. MerzbachRevised by Uta C. Merzbach
1. Origins
2. Egypt
3. Mesopotamia
4. Ionia and the Pythagoreans
5. The Heroic Age
6. The Age of Plato and Aristotle
7. Euclid of Alexandria
8. Archimedes of Syracuse
9. Apollonius of Perga
10. Greek Trigonometry and Mensuration
11. Revival and Decline of Greek Mathematics
12. China and India
13. The Arabic Hegemony
14. Europe in the Middle Ages
15. The Renaissance
16. Prelude to Modern Mathematics
17. The Tim...
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Inleiding in de Niet-Euclidische Meetkunde op Historischen Grondslag
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II. De grondleggers der niet-Euclidische meetkunde
III. De analytische ruimteleer
IV. De projectieve en de groepentheoretische richting
V. De moderne axiomatica
VI. Hyperbolische meetkunde
VII. Elliptische meetkunde
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