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Functional analysis in historical perspective
Functional analysis in historical perspectiveDr. A.F. MonnaI. The development of functional analysis
II. The development of the notion of a linear space
III. General analysis
IV. Some characteristic topics
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Dirichlet's principle
Dirichlet's principleDr. A.F. MonnaA mathematical comedy of errors and its influence on the development of analysis
I. The origins of potential theory
II. Variational principles
III. Critisism and the developments in post critical years
IV. Hilbert and the calculus of variations
V. Complex functions and potentials
VI. Functional-analytic approach
VII. Modern developments
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1 bod
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Encounter with Mathematics
Encounter with MathematicsLars Gårding1. Models and Reality
2. Number Theory
3. Algebra
4. Geometry and Linear Algebra
5. Limits, Continuity, and Topology
6. The Heroic Century
7. Differentiation
8. Integration
9. Series
10. Probability
11. Applications
12. The Sociology, Psychology, and Teaching of Mathematics
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A History of Non-Euclidean Geometry
A History of Non-Euclidean GeometryB.A. Rosenfeld1. Spherical Geometry
2. The Theory of Parallels
3. Geometric Transformations
4. Geometric Algebra and the Prehistory of Multidimensional Geometry
5. Philosophy of Space
6. Lobačevskian Geometry
7. Multidimensional Spaces
8. The Curvature of Space
9. Groups of Transformations
10. Application of Algebras
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Grosse Augenblicke aus der Geschichte der Mathematik
Grosse Augenblicke aus der Geschichte der MathematikRóbert Freud (Ed.)1. János Surányi - Schon die alten Griechen haben das gewusst
2. Róbert Freud - Sind Gleichungen lösbar?
3. Ákos Császár - Wie ist die mathematische Analysis erstanden?
4. György Bizám - "Aus dem Nichts habe ich eine neue, andere Welt erschaffen." Was ist die Bolyai-Lobatschewskische Geometrie?
5. Edit Gyarmati - Ideale Zahlen und die Fermatsche Vermutung
6. Ákos Császár - Wie sah Hilbert die Zukunft der Mathemati...
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De vierde dimensie
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I. De Euclidische Meerdimensionale Meetkunde
II. Niet-Euclidische Meetkunde
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Sets and Integration
Sets and IntegrationD. van Dalen, A.F. MonnaAn outline of the development
D. van Dalen - Set theory from Cantor to Cohen
A.F. Monna - The integral from Riemann to Bourbaki
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Dirichlet's principle
Dirichlet's principleDr. A.F. MonnaA mathematical comedy of errors and its influence on the development of analysis
I. The origins of potential theory
II. Variational principles
III. Critisism and the developments in post critical years
IV. Hilbert and the calculus of variations
V. Complex functions and potentials
VI. Functional-analytic approach
VII. Modern developments
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Dirk Jan Struik and his contributions to the history of mathematics
Dirk Jan Struik and his contributions to the history of mathematicsHistoria MathematicaSpeciaal nummer t.g.v. de 100ste verjaardag van Dirk Jan Struik.
O.a. artikelen van David E. Rowe, Helen May Walther, Dirk J. Struik en Gerard Alberts.
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Geschiedenis van de wiskunde
Geschiedenis van de wiskundeD.J. StruikWoord vooraf
I. Het begin
II. Het oude Oosten
III. Griekenland
IV. Het Oosten na het verval van de Griekse maatschappij
V. Het begin in West-Europa
VI. De zeventiende eeuw
VII. De achttiende eeuw
VIII. De negentiende eeuw
IX. De eerste helft der twintigste eeuw
Literatuuroverzicht
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