Results 21 to 30 of about 310,302 (319)
Nonmonotone, nonlinear evolution inclusions
The evolution inclusion \[ x'(t) + A(t,x(t))\in F(t,x(t ...
Nikolas S. Papageorgiou +2 more
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On the “bang-bang” principle for nonlinear evolution inclusions
This paper appears to be (verbatim) the same as [Aequationes Math. 45, No. 2-3, 267-280 (1993) see the review above].
Nikolas S. Papageorgiou
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Optimal control of nonlinear evolution inclusions
We study the optimal control of nonlinear evolution inclusions. First, we prove the existence of admissible trajectories and then we show that the set that they form is relatively sequentially compact and in certain cases sequentially compact in an appropriate function space. Then, with the help of a convexity hypothesis and using Cesari's approach, we
Nikolaos S. Papageorgiou
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Numerical modeling of wave turbulence: Stability analysis and energy spectrum evolution
This study investigates wave turbulence in fluids using a one-dimensional coupled model equation derived from conservation laws. Numerical simulations employing pseudo-spectral and finite difference methods reveal the intricate dynamics of turbulence ...
Praveen Kumar, R. Uma, R. P. Sharma
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Periodic solutions for nonlinear nonmonotone evolution inclusions
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Leszek Gasiński +1 more
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Analytical solutions and implications for hydrodynamics and nonlinear optics
This article discusses the generalization of time-fractional conformable mathematical models for studying the Estevez–Mansfield–Clarkson (EMC) equation of solutions.
Nauman Ahmed +4 more
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FOURIER PROBLEM FOR WEAKLY NONLINEAR EVOLUTION INCLUSIONS WITH FUNCTIONALS
The Fourier problem or, in other words, the problem without initial conditions for evolution equations and inclusions arise in modeling different nonstationary processes in nature, that started a long time ago and initial conditions do not affect on them in the actual time moment.
Mykola Bokalo, Iryna Skira
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Extremal solutions and strong relaxation for nonlinear periodic evolution inclusions [PDF]
AbstractWe study the existence of extremal periodic solutions for nonlinear evolution inclusions defined on an evolution triple of spaces and with the nonlinear operator establish A being time-dependent and pseudomonotone. Using techniques of multivalued analysis and a surjectivity result for L-generalized pseudomonotone operators, we prove the ...
Νικόλαος Παπαγεωργίου +1 more
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Nonlinear evolution inclusions: Topological characterizations of solution sets and applications
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
De-Han Chen, Rongnian Wang, Yong Zhou
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Predicting the nonlinear evolution of cosmic structure from initial conditions is typically approached using Lagrangian, particle-based methods. These techniques excel in terms of tracking individual trajectories, but they might not be suitable for ...
Ullmo Marion +3 more
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