Author: J. C. MayerPublisher:
ISBN:
Category : Compact spaces
Languages : en
Pages : 40
Book Description
Containing Spaces for Planar Rational Compacta
Author: J. C. MayerPublisher:
ISBN:
Category : Compact spaces
Languages : en
Pages : 40
Book Description
Universal Spaces and Mappings
Author: S.D. IliadisPublisher: Elsevier
ISBN: 0080457304
Category : Mathematics
Languages : en
Pages : 576
Book Description
Universal Spaces and Mappings is devoted to universality problems. A new approach to these problems is given using some specific spaces. Since the construction of these specific spaces is set-theoretical, the given theory can be applied to different topics of Topology such as: universal mappings, dimension theory, action of groups, inverse spectra, isometrical embeddings, and so on. Universal spaces Universal mappings Dimension theory Actions of groups Isometric Universal Spaces
On an Initial-boundary Value Problem for the Parabolic System which Appears in Free Boundary Problems for Compressible Navier-Stokes Equations
Author: Wojciech M. ZajączkowskiPublisher:
ISBN:
Category : Boundary value problems
Languages : en
Pages : 44
Book Description
New Foundations for Physical Geometry
Author: Tim MaudlinPublisher: OUP Oxford
ISBN: 0191004553
Category : Philosophy
Languages : en
Pages : 374
Book Description
Topology is the mathematical study of the most basic geometrical structure of a space. Mathematical physics uses topological spaces as the formal means for describing physical space and time. This book proposes a completely new mathematical structure for describing geometrical notions such as continuity, connectedness, boundaries of sets, and so on, in order to provide a better mathematical tool for understanding space-time. This is the initial volume in a two-volume set, the first of which develops the mathematical structure and the second of which applies it to classical and Relativistic physics. The book begins with a brief historical review of the development of mathematics as it relates to geometry, and an overview of standard topology. The new theory, the Theory of Linear Structures, is presented and compared to standard topology. The Theory of Linear Structures replaces the foundational notion of standard topology, the open set, with the notion of a continuous line. Axioms for the Theory of Linear Structures are laid down, and definitions of other geometrical notions developed in those terms. Various novel geometrical properties, such as a space being intrinsically directed, are defined using these resources. Applications of the theory to discrete spaces (where the standard theory of open sets gets little purchase) are particularly noted. The mathematics is developed up through homotopy theory and compactness, along with ways to represent both affine (straight line) and metrical structure.
On Generalized Differential Equations in Banach Spaces
Author: Tadeusz PoredaPublisher:
ISBN:
Category : Banach spaces
Languages : en
Pages : 60
Book Description
Bifurcation from a Saddle Connection in Functional Differential Equations
Author: Hans-Otto WaltherPublisher:
ISBN:
Category : Bifurcation theory
Languages : en
Pages : 84
Book Description
Rozprawy Matematyczne
Author: L[subscript P]-spaces and Injective Locally Convex Spaces
![L[subscript P]-spaces and Injective Locally Convex Spaces PDF](https://books.google.com/books/content/images/frontcover/b17KYBb57FAC?fife=w80-h100)
Author: Paweł DomańskiPublisher:
ISBN:
Category : Locally convex spaces
Languages : en
Pages : 88
Book Description
Universal Rational Spaces
Author: J. C. MayerPublisher:
ISBN:
Category : Compact spaces
Languages : en
Pages : 52
Book Description
Noncharacteristic Mixed Problems for Hyperbolic Systems of the First Order
Author: Ewa ZadrzyńskaPublisher:
ISBN:
Category : Differential equations, Hyperbolic
Languages : en
Pages : 156
Book Description