Results 81 to 90 of about 24,624 (181)
Oscillatory dynamics in a model of vascular tumour growth - implications for chemotherapy
Background Investigations of solid tumours suggest that vessel occlusion may occur when increased pressure from the tumour mass is exerted on the vessel walls. Since immature vessels are frequently found in tumours and may be particularly sensitive, such
Maini PK, Owen MR, Stamper IJ, Byrne HM
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The author considers four qualitative invariants for Lagrangian cylinders ([\(\theta\)]-period, \(\pi\)-degree, polarization index and Maslov period) and shows that for specific classes of first and second order periodic differential equations in the plane there exist solution Lagrangian cylinders whose invariants are not trivial.
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Pressure swing adsorption (PSA) modeling remains a challenging task since it exhibits strong dynamic and cyclic behavior. This study presents a systematic physics-informed machine learning method that integrates transfer learning and labeled data to ...
Zhiqiang Wu +6 more
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From integral manifolds and metrics to potential maps
Our paper contains two main results: (1) the integral manifolds of a distribution together with two Riemann metrics produce potential maps which are in fact least squares approximations of the starting integral manifolds; (2) the least squares energy ...
Udriste, C
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Precise soliton solutions of the Landau-Ginzburg-Higgs equation via the Sardar sub-equation method
In the realm of nonlinear mathematical physics, the Landau-Ginzburg-Higgs (LGH) equation stands as a pivotal model for understanding complex physical phenomena, including superconductors, phase transitions, and particle interactions.
Ahmed Refaie Ali +4 more
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This study retrieves some novel exact solutions to the family of 3D space–time fractional Wazwaz–Benjamin–Bona–Mahony (WBBM) equations in the context of diverse nonlinear physical phenomena resulting from water wave mechanics.
Nur Hasan Mahmud Shahen +3 more
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A Local Strong form Meshless Method for Solving 2D time-Dependent Schrödinger Equations
This paper deals with the numerical solutions of the 2D time dependent Schr¨odinger equations by using a local strong form meshless method. The time variable is discretized by a finite difference scheme. Then, in the resultant elliptic type PDEs, special
Fariba Takhtabnoos, Ahmad Shirzadi
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We elaborate on nonmetric geometric flow theory and metric-affine gravity with applications in modern cosmology. Two main motivations for our research follow from the facts that (1) cosmological models for f(Q) modified gravity theories, MGTs, are ...
Laurenţiu Bubuianu +4 more
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Numerical solution of PDEs in periodical domains
We present in this work two schemes of approximation for numerical solutions of PDEs. The first one is the maximum entropy method (max-ent) and the second one is the b-spline method. These methods let us impose a special kind of boundary conditions: periodic boundary conditions for unbounded domains.
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Time-periodic solutions of Hamiltonian PDEs using pseudoholomorphic curves
Oliver Fabert, Niek Lamoree
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