Minimal realizations for finite sets in categorial automata theory
Modelization of space and time.
Modelling of multicomponent diffusive phase transformation in solids
Physical analysis of phase transformation of materials consisting from several (both substitutional and interstitial) components, coming from the Onsager extremal thermodynamic principle, leads, from the mathematical point of view, to a system of partial differential equations of evolution type, including certain integral term, with substantial differences in particular phases (, ) and in moving interface of finite thickness (), in whose center the ideal liquid material behaviour can be detected....
Modelling Starfishes Surface
Modernizace školské matematiky ve Francii
Modifications of topologies
Modular spaces of low-dimensional Drinfeld doubles
Modularity in Science and Art
Mollifying operators with variable step and their application to approximation by infinitely differentiable functions
Monoïde libre et musique : deuxième partie
Monoïde libre et musique, première partie : les musiciens ont-ils besoin des mathématiques ?
Monoton konvergente Iterationsprozesse zur Lösung diskretisierter nichtlinearer Randwertprobleme
Monotone extensions of operators and the first boundary value problem
Monotone increasing covers and paracompactness
Monotone mappings and cellularity of ordered sets
More Curved Spirolaterals
More on deformed oscillator algebras and extended umbral calculus
This paper deals with calculus which is an extension of finite operator calculus due to Rota, and leading results of Rota’s calculus are easily -extendable. The particular case is known to be relevant for quantum group investigations. It is shown here that such umbral calculus leads to infinitely many new -deformed quantum like oscillator algebra representations. The authors point to several references dealing with new applications of umbral and calculus in which new families of extensions...
Mostre di matematica: soltanto una nuova moda o una strategia interessante?
Multi-core CPU or GPU-accelerated Multiscale Modeling for Biomolecular Complexes
Multi-scale modeling plays an important role in understanding the structure and biological functionalities of large biomolecular complexes. In this paper, we present an efficient computational framework to construct multi-scale models from atomic resolution data in the Protein Data Bank (PDB), which is accelerated by multi-core CPU and programmable Graphics Processing Units (GPU). A multi-level summation of Gaussian kernel functions is employed to generate implicit models for biomolecules. The coefficients...
Multiparametric oscillator Hamiltonians with exact bound states in infinite-dimensional space