Results 21 to 30 of about 7,949 (154)
Cluster structures for the A∞$A_\infty$ singularity
Journal of the London Mathematical Society, Volume 107, Issue 6, Page 2121-2149, June 2023., 2023 Abstract We study a category C2$\mathcal {C}_2$ of Z$\mathbb {Z}$‐graded maximal Cohen‐Macaulay (MCM) modules over the A∞$A_\infty$ curve singularity and demonstrate that it has infinite type A$A$ cluster combinatorics. In particular, we show that this Frobenius category (or a suitable subcategory) is stably equivalent to the infinite type A$A$ cluster
Jenny August +4 more
wiley +1 more source
Risk aversion and information aggregation in binary‐asset markets
Quantitative Economics, Volume 14, Issue 2, Page 753-798, May 2023., 2023 We investigate how risk aversion (RA) shapes the informative content of prices in an experimental asset market, where traders are sorted according to their RA. RA should induce steeper individual demands and, under its most common parametrizations, drive equilibrium prices closer to revealing the state.
Antonio Filippin, Marco Mantovani
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Adaptively implicit MPDATA advection for arbitrary Courant numbers and meshes
Quarterly Journal of the Royal Meteorological Society, Volume 149, Issue 751, Page 369-388, January 2023 Part B., 2023 An adaptive implicit version of MPDATA is stable for all Courant numbers and maintains the accuracy of explicit time stepping where Courant numbers are low and reverts to first‐order accuracy for large Courant numbers. The figure shows a tracer (coloured) advected over the poles of a rotated latitude–longitude mesh by deformational flow.
Hilary Weller +3 more
wiley +1 more source
Infinitely many solutions for a gauged nonlinear Schrödinger equation with a perturbation
Nonlinear Analysis, 2021 In this paper, we use the Fountain theorem under the Cerami condition to study the gauged nonlinear Schrödinger equation with a perturbation in R2. Under some appropriate conditions, we obtain the existence of infinitely many high energy solutions for ...
Jiafa Xu, Jie Liu, Donal O'Regan
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Demonstratio Mathematica, 2022 In this article, we will prove the existence of infinitely many solutions for a class of quasilinear Schrödinger equations without assuming the 4-superlinear at infinity on the nonlinearity. We achieve our goal by using the Fountain theorem.
Khiddi Mustapha, Essafi Lakbir
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Existence and Multiplicity of Nontrivial Solutions for a Class of Fourth-Order Elliptic Equations
Abstract and Applied Analysis, 2013 Using the Fountain theorem and a version of the Local Linking theorem, we obtain some existence and multiplicity results for a class of fourth-order elliptic equations.
Chun Li, Zeng-Qi Ou, Chun-Lei Tang
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Multiplicity of Homoclinic Solutions for Fractional Hamiltonian Systems with Subquadratic Potential
Entropy, 2017 In this paper, we study the existence of homoclinic solutions for the fractional Hamiltonian systems with left and right Liouville–Weyl derivatives. We establish some new results concerning the existence and multiplicity of homoclinic solutions for the ...
Neamat Nyamoradi +3 more
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Infinitely many weak solutions of the p-Laplacian equation with nonlinear boundary conditions. [PDF]
ScientificWorldJournal, 2014 We study the following p-Laplacian equation with nonlinear boundary conditions: -Δpu+μ(x)|u|p-2u=f(x,u)+g(x,u), x∈Ω,|∇u|p-2∂u/∂n=η|u|p-2u and x∈∂Ω, where Ω is a bounded domain in ℝN with smooth boundary ∂Ω.
Lu FY, Deng GQ.
europepmc +2 more sources
Abstract and Applied Analysis, 2013 We investigate the existence and multiplicity of homoclinic orbits for second-order Hamiltonian systems with local superquadratic potential by using the Mountain Pass Theorem and the Fountain Theorem, respectively.
Ying Lv, Chun-Lei Tang
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Infinitely Many Fast Homoclinic Solutions for Damped Vibration Systems with Combined Nonlinearities [PDF]
Sahand Communications in Mathematical AnalysisThis article concerns the existence of fast homoclinic solutions for the following damped vibration system\begin{equation*}\frac{d}{dt}(P(t)\dot{u}(t))+q(t)P(t)\dot{u}(t)-L(t)u(t)+\nabla W(t,u(t))=0,\end{equation*}where $P,L\in C\left(\mathbb{R},\mathbb{
Mohsen Timoumi
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