Analytically Uniform Spaces and their Applications to Convolution EquationsCarlos A. Berenstein, Milos A. DostalI. Definition and basic properties of analytically uniform spaces II. Examples of AU-spaces III. Spaces of approximate solutions to certain convolution equations IV. The fundamental principle

Invisible Women - The Schooling ScandalDale Spender1. The Old, Old Problem 2. The Knowledge of Males 3. In the Classroom 4. The World According to Men 5. Women's View

Introduction to Symbolic Logic and Its ApplicationsRudolf CarnapI. System of symbolic logic A. The simple language A B. The language B C. The extended language C II. Application of symbolic logic D. Forms and methods of the construction of languages E. Axiom systems (ASs) for set theory and arithmetic F. Axiom systems (ASs) for geometry G. ASs of pysics H. ASs of biology

Introduction to Mathematical LogicJ. MalitzI. An Introduction to Set Theory II. An Introduction to Computability Theory III. An Introduction to Model Theory

Theory of Ordinary Differential EquationsEarl A. Coddington, Norman Levinson1. Existence and Uniqueness of Solutions 2. Existence and Uniqueness of Solutions (continued) 3. Linear Differential Equations 4. Linear Systems with Isolated Singularities: Singularities of the First Kind 5. Linear Systems with Isolated Singularities: Singularities of the Second Kind 6. Asymptotic Behavior of Linear Systems Containing a Large Parameter 7. Self-adjoint Eigenvalue Problems on a Finite Interval 8. Oscillat...

Finite MathematicsRobert F. Brown, Brenda W. Brown1. Matrices and Systems of Linear Equations 2. Linear Programming 3. Probability 4. More Probability 5. Markov Chains 6. Game Theory 7. Graphs and Networks 8. Mathematics of Finance

Finite-Dimensional Vector SpacesPaul R. HalmosI. Spaces II. Transformations III. Orthogonality IV. Analysis Appendix. Hilbert Space

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

An Introduction to Diffferential GeometryLuther Pfahler EisenhartI. Curves in Space II. Tranformation of Coordinates. Tensor Calculus III. Intrinsic Geometry of a Surface IV. Surfaces in Space

Koos VerhoefBruno Ernst, Rinus RoelofsHierin wordt een kleine, maar geschakeerde greep uit het omvangrijke oeuvre van Koos Verhoeff (1927) gepresenteerd. Dat het gaat om wiskundige kunstwerken, kortweg wiskunst, zal meteen na het zien van de afbeeldingen duidelijk zijn. De schoonheid spreekt voor zich, daar is geen wiskunde voor nodig. Toch zou deze wiskunst niet tot stand zijn gekomen zonder uitvoerig wiskundig inzicht, analyse en onderzoek, alsmede praktisch rekenwerk met de computer. Elders i...