Results 31 to 40 of about 205,651 (167)

Nonlinear mixed Jordan-type derivations on *-algebras

Georgian Mathematical Journal
Abstract Let 𝒜 {\mathcal{A}} be a unital
Nadeem Ur Rehman, Md Arshad Madni, Muzibur Rahman Mozumder   +2 more
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A New Mixed Fractional Derivative with Applications in Computational Biology

Computation
This study develops a new definition of a fractional derivative that mixes the definitions of fractional derivatives with singular and non-singular kernels.
Khalid Hattaf
doaj   +1 more source

Climatologies of subtropical mixing derived from 3D models [PDF]

Atmospheric Chemistry and Physics, 2003
Abstract. Fingerlike structures reaching from lower into extra-tropical latitudes significantly contribute to the tropical-extratropical exchange of air masses. This is also an exchange of upper tropospheric and stratospheric air. Those so called streamers can, on a horizontal plane, be detected in N2O or O3 since they are characterised by high N2O or ...
Eyring, V., Dameris, M., Grewe, V., Langbein, I., Kouker, W.   +4 more
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Nonlinear equations with mixed derivatives

Journal of Mathematical Analysis and Applications, 1986
The author describes some aspects of his decomposition method for the discussion of partial differential equations.
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A derivation of entropy of mixing [PDF]

Radiation Physics and Chemistry (1977), 1984
Abstract A simple method is proposed for obtaining the generally accepted formula of the concentration dependence of entropy in ideal solutions. The derivation, while implying a new definition of ideal mixtures, is independent both of macroscopic material properties and microscopic models.
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Cabibbo mixing in superstring derived standard-like models [PDF]

Physics Letters B, 1993
We examine the problem of generation mixing in realistic superstring derived standard--like models, constructed in the free fermionic formulation. We study the possible sources of family mixing in these models . In a specific model we estimate the Cabibbo angle.
Faraggi, Alon E., Halyo, Edi
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Mixed-Derivative Total Variation

The formulation of norms on continuous-domain Banach spaces with exact pixel-based discretization is advantageous for solving inverse problems (IPs). In this paper, we investigate a new regularization that is a convex combination of a TV term and the $\M(\R^2)$ norm of mixed derivatives.
Guillemet, Vincent, Unser, Michael
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Damping problem for the special class of the second order hyperbolic systems

Vestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki, 2012
We consider the damping problem for the hyperbolic system with mixed derivative as the special case of boundary control problem. For different cases the given system is transformed to the triangular or diagonal form, allowing separation of equations.
Elena A Kozlova
doaj  

On maximal regularity for the Cauchy-Dirichlet mixed parabolic problem with fractional time derivative

Bruno Pini Mathematical Analysis Seminar, 2018
In this seminar we illustrate some results of maximal regularity for the Cauchy-Dirichlet mixed problem, with a fractional time derivative of Caputo type in spaces of continuous and Hölder continuous functions.
Davide Guidetti
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An Operational Matrix Technique Based on Chebyshev Polynomials for Solving Mixed Volterra-Fredholm Delay Integro-Differential Equations of Variable-Order

Journal of Function Spaces, 2022
In this work, an algorithm for finding numerical solutions of linear fractional delay-integro-differential equations (LFDIDEs) of variable-order (VO) is introduced.
Kamal R. Raslan, Khalid K. Ali, Emad M. H. Mohamed, Jihad A. Younis, Mohamed A. Abd El salam   +4 more
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