Derivations on the Nijenhuis-Schouten bracket algebra
Derived algebra of the Frölicher-Nijenhuis bracket algebra
Descriptions of Čech cohomology
Descriptive complexity of functions
Descriptive sets in uniform spaces
Deset lekcí, které mě zapomněli naučit
Design procedure on a newly developed paper craft.
Detection codes in railway interlocking systems
This paper describes a model of influence of random errors on the safety of the communication. The role of the communication in railway safety is specified. To ensure a safe communication, using of safety code is important. The most important parameter of the safety code is the maximal value of the probability of undetected error. Problems related with computing of this value are outlined in the article. As a model for the information transmission the binary symmetrical channel is introduced. ...
Determinism, indeterminism and the time arrow in contemporary science.
Deterministic and stochastic models of dynamics of chemical systems
Dialogy o matematice s návštěvníkem z vesmíru
Die Fortsetzung stetiger Homomorphismen von -Halbgruppen
Die Lehre von Raum, Zeit und Mathematik in der neueren Philosophie nach ihrem ganzen Einfluß dargestellt und beurtheilt Bd. 1 [Book]
Die Lehre von Raum, Zeit und Mathematik in der neueren Philosophie nach ihrem ganzen Einfluß dargestellt und beurtheilt Bd. 2 [Book]
Die psychologischen Grundlagen der Raumwissenschaft [Book]
Different aspects of differentiability [Book]
Differential algebraic equations of Filippov type
We will study discontinuous dynamical systems of Filippov-type. Mathematically, Filippov-type systems are defined as a set of first-order differential equations with discontinuous right-hand side. These systems arise in various applications, e.g. in control theory (so called relay feedback systems), in chemical engineering (an ideal gas--liquid system), or in biology (predator-prey models). We will show the way how to extend these models by a set of algebraic equations and then study the resulting...
Differential equations, higher monotonicity and principal pair of solutions
Differential geometry over the structure sheaf: a way to quantum physics
An idea for quantization by means of geometric observables is explained, which is a kind of the sheaf theoretical methods. First the formulation of differential geometry by using the structure sheaf is explained. The point of view to get interesting noncommutative observable algebras of geometric fields is introduced. The idea is to deform the algebra by suitable interaction structures. As an example of such structures the Poisson-structure is mentioned and this leads naturally to deformation...
Differential structures