Results 101 to 110 of about 30,630 (137)
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Bulletin of the London Mathematical Society
In this short communication, we announce an algorithmic procedure for constructing non‐uniqueness counter‐examples of classical solutions to initial‐boundary‐value problems for a wide class of linear evolution partial differential equations (PDE), of any
A. Chatziafratis, S. Kamvissis
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In this short communication, we announce an algorithmic procedure for constructing non‐uniqueness counter‐examples of classical solutions to initial‐boundary‐value problems for a wide class of linear evolution partial differential equations (PDE), of any
A. Chatziafratis, S. Kamvissis
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Systems & control letters (Print)
We provide two methods for computation of continuum backstepping kernels that arise in control of continua (ensembles) of linear hyperbolic PDEs and which can approximate backstepping kernels arising in control of a large-scale, PDE system counterpart ...
Jukka-Pekka Humaloja +1 more
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We provide two methods for computation of continuum backstepping kernels that arise in control of continua (ensembles) of linear hyperbolic PDEs and which can approximate backstepping kernels arising in control of a large-scale, PDE system counterpart ...
Jukka-Pekka Humaloja +1 more
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The Physics of Fluids
In this article, we study the symmetry analysis for a system of hyperbolic quasilinear partial differential equations (PDEs) that describe one-dimensional shallow water magnetohydrodynamics (SMHD) and examine its evolutionary behavior of nonlinear waves.
Anupriya Topno, S. Sil, T. Raja Sekhar
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In this article, we study the symmetry analysis for a system of hyperbolic quasilinear partial differential equations (PDEs) that describe one-dimensional shallow water magnetohydrodynamics (SMHD) and examine its evolutionary behavior of nonlinear waves.
Anupriya Topno, S. Sil, T. Raja Sekhar
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Physica Scripta
This article aims to investigate the magnetohydrodynamic (MHD) boundary layer flow of a second-grade non-Newtonian fluid over a horizontally stretching sheet, considering magnetic field-dependent (MFD) viscosity, as well as viscous and Ohmic dissipations.
Vishnu Ganesh N +3 more
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This article aims to investigate the magnetohydrodynamic (MHD) boundary layer flow of a second-grade non-Newtonian fluid over a horizontally stretching sheet, considering magnetic field-dependent (MFD) viscosity, as well as viscous and Ohmic dissipations.
Vishnu Ganesh N +3 more
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Jurnal derivate
This article introduces a class of generative models based on the (G)ARCH-like continuous-time framework to unify econometric and diffusion-based methods for pricing European options.
Qi Wang +3 more
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This article introduces a class of generative models based on the (G)ARCH-like continuous-time framework to unify econometric and diffusion-based methods for pricing European options.
Qi Wang +3 more
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Control
Interconnection and damping assignment (IDA) is a popular passivity-based control (PBC) technique. This nonlinear control approach has proven suitable for stabilizing a wide range of systems.
Pablo Borja
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Interconnection and damping assignment (IDA) is a popular passivity-based control (PBC) technique. This nonlinear control approach has proven suitable for stabilizing a wide range of systems.
Pablo Borja
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ACS Omega
A multicomponent nonisothermal lumped kinetic model (LKM) of fixed-bed liquid chromatographic reactor is introduced and numerically approximated. The model incorporates nonlinear Bi-Langmuir and Toth adsorption isotherms, reaction kinetics, axial and ...
Muhammad Afraz Rasheed +2 more
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A multicomponent nonisothermal lumped kinetic model (LKM) of fixed-bed liquid chromatographic reactor is introduced and numerically approximated. The model incorporates nonlinear Bi-Langmuir and Toth adsorption isotherms, reaction kinetics, axial and ...
Muhammad Afraz Rasheed +2 more
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Modern physics letters B
The study of nonlinear fractional-order partial differential equations (PDEs) and its numerous analyses of soliton solutions have been helpful in the development of engineering and physical science.
U. Zaman +3 more
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The study of nonlinear fractional-order partial differential equations (PDEs) and its numerous analyses of soliton solutions have been helpful in the development of engineering and physical science.
U. Zaman +3 more
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Journal of Hunan University Natural Sciences
This study investigates the application of Fourier transform methods to address the partial differential equations (PDEs) encountered in three-dimensional consolidation issues in soil mechanics. The aim of this study is to derive a closed-form analytical
Mohamed Elhanash
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This study investigates the application of Fourier transform methods to address the partial differential equations (PDEs) encountered in three-dimensional consolidation issues in soil mechanics. The aim of this study is to derive a closed-form analytical
Mohamed Elhanash
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