Literatura académica sobre el tema "Fully nonlinear equation"
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Artículos de revistas sobre el tema "Fully nonlinear equation"
Trudinger, Neil S. "On degenerate fully nonlinear elliptic equations in balls". Bulletin of the Australian Mathematical Society 35, n.º 2 (abril de 1987): 299–307. http://dx.doi.org/10.1017/s0004972700013253.
Texto completoZhang, Hong-sheng, Hua-wei Zhou, Guang-wen Hong y Jian-min Yang. "A FULLY NONLINEAR BOUSSINESQ MODEL FOR WATER WAVE PROPAGATION". Coastal Engineering Proceedings 1, n.º 32 (31 de enero de 2011): 12. http://dx.doi.org/10.9753/icce.v32.waves.12.
Texto completoIvanov, S. K. y A. M. Kamchatnov. "WAVE PULSE EVOLUTION FOR FULLY NONLINEAR SERRE EQUATION". XXII workshop of the Council of nonlinear dynamics of the Russian Academy of Sciences 47, n.º 1 (30 de abril de 2019): 58–60. http://dx.doi.org/10.29006/1564-2291.jor-2019.47(1).15.
Texto completoDunphy, M., C. Subich y M. Stastna. "Spectral methods for internal waves: indistinguishable density profiles and double-humped solitary waves". Nonlinear Processes in Geophysics 18, n.º 3 (14 de junio de 2011): 351–58. http://dx.doi.org/10.5194/npg-18-351-2011.
Texto completoTrudinger, Neil S. "Hölder gradient estimates for fully nonlinear elliptic equations". Proceedings of the Royal Society of Edinburgh: Section A Mathematics 108, n.º 1-2 (1988): 57–65. http://dx.doi.org/10.1017/s0308210500026512.
Texto completoCHOI, WOOYOUNG y ROBERTO CAMASSA. "Fully nonlinear internal waves in a two-fluid system". Journal of Fluid Mechanics 396 (10 de octubre de 1999): 1–36. http://dx.doi.org/10.1017/s0022112099005820.
Texto completoAkagi, Goro. "Local solvability of a fully nonlinear parabolic equation". Kodai Mathematical Journal 37, n.º 3 (octubre de 2014): 702–27. http://dx.doi.org/10.2996/kmj/1414674617.
Texto completoLee, H. Y. "Fully discrete methods for the nonlinear Schrödinger equation". Computers & Mathematics with Applications 28, n.º 6 (septiembre de 1994): 9–24. http://dx.doi.org/10.1016/0898-1221(94)00148-0.
Texto completoTam, Luen-Fai y Tom Yau-Heng Wan. "A fully nonlinear equation in relativistic Teichmüller theory". International Journal of Mathematics 30, n.º 13 (diciembre de 2019): 1940004. http://dx.doi.org/10.1142/s0129167x19400044.
Texto completoChernitskii, Alexander A. "Born-infeld electrodynamics: Clifford number and spinor representations". International Journal of Mathematics and Mathematical Sciences 31, n.º 2 (2002): 77–84. http://dx.doi.org/10.1155/s016117120210620x.
Texto completoTesis sobre el tema "Fully nonlinear equation"
Terrone, Gabriele. "Singular Perturbation and Homogenization Problems in Control Theory, Differential Games and fully nonlinear Partial Differential Equations". Doctoral thesis, Università degli studi di Padova, 2008. http://hdl.handle.net/11577/3426271.
Texto completoALESSANDRONI, ROBERTA. "Evolution of hypersurfaces by curvature functions". Doctoral thesis, Università degli Studi di Roma "Tor Vergata", 2008. http://hdl.handle.net/2108/661.
Texto completoWe consider a smooth n-dimensional hypersurface of ℝⁿ⁺¹, with n≥2, and its evolution by a class of geometric flows. The speed of these flows has normal direction with respect to the surface and its modulus S is a symmetric function of the principal curvatures. We show some general properties of these flows and compute the evolution equation for any homogeneous function of principal curvatures. Then we apply the flow with speed S=(H/(logH)), where H is the mean curvature plus a constant, to a mean convex surface to prove some convexity estimates. Using only the maximum principle we prove that the negative part of the scalar curvature tends to zero on a limit of rescalings of the evolving surfaces near a singularity. The following part is dedicated to the study of a convex initial manifold moving by powers of scalar curvature: S=R^{p}, with p>1/2. We show that if the initial surface satisfies a pinching estimate on the principal curvatures then it shrinks to a point in finite time and the shape of the evolving surfaces approaches the one of a sphere. Since the homogeneity degree of this speed is strictly greater than one, the convergence to a "round point" can be proved using just the maximum principle, avoiding the integral estimates. Then we also construct an example of a non convex surface forming a neck pinching singularity. Finally we study the case of an entire graph over ℝⁿ with at most linear growth at infinity. We show that a graph evolving by any flow in the considered class remains a graph. Moreover we prove a long time existence result for flows where the speed is S=R^{p} with p≥1/2 and describe some explicit solutions in the rotationally symmetric case.
Chen, Huyuan. "Fully nonlinear elliptic equations and semilinear fractional equations". Tesis, Universidad de Chile, 2014. http://www.repositorio.uchile.cl/handle/2250/115532.
Texto completoEsta tesis esta dividida en seis partes. La primera parte está dedicada a probar propiedades de Hadamard y teoremas del tipo de Liouville para soluciones viscosas de ecuaciones diferenciales parciales elípticas completamente no lineales con término gradiente \begin{equation}\label{eq06-10-13 1} \mathcal{M}^{-}(|x|,D^2u)+\sigma(|x|)|Du|+f(x,u)\leq 0,\quad \ x\in\Omega, \end{equation} donde $\Omega=\mathbb{R}^N$ o un dominio exterior, las funciones $\sigma:[0,\infty)\to\mathbb{R}$ y $f:\Omega\times (0,\infty)\to (0,\infty)$ son continuas las cuales satisfacen algunas condiciones extras. En la segunda parte se estudia la existencia de soluciones que explotan en la frontera para ecuaciones elípticas fraccionarias semilineales \begin{equation}\label{eq06-10-13 2} \arraycolsep=1pt \begin{array}{lll} (-\Delta)^{\alpha} u(x)+|u|^{p-1}u(x)=h(x),\quad & x\in\Omega,\\[2mm] \phantom{ (-\Delta)^{\alpha} u(x)+|u|^{p-1}} u(x)=0,\quad & x\in\bar\Omega^c,\\[2mm] \phantom{ (-\Delta)^{\alpha} \ } \lim_{x\in\Omega, x\to\partial\Omega}u(x)=+\infty, \end{array} \end{equation} donde $p>1$, $\Omega$ es un dominio abierto acotado $C^2$ de $\mathbb{R}^N(N\geq2)$, el operador $(-\Delta)^{\alpha}$ con $\alpha\in(0,1)$ es el Laplaciano fraccionario y $h:\Omega\to\R$ es una función continua la cual satisface algunas condiciones extras. Por otra parte, analizamos la unicidad y el comportamiento asimptótico de soluciones al problema (\ref{eq06-10-13 2}). El objetivo principal de la tercera parte es investigar soluciones positivas para ecuaciones elípticas fraccionarias \begin{equation}\label{eq06-10-13 3} \arraycolsep=1pt \begin{array}{lll} (-\Delta)^{\alpha} u(x)+|u|^{p-1}u(x)=0,\quad & x\in\Omega\setminus\mathcal{C},\\[2mm] \phantom{ (-\Delta)^{\alpha} u(x)+|u|^{p-1}} u(x)=0,\quad & x\in\Omega^c,\\[2mm] \phantom{ (-\Delta) \ } \lim_{x\in\Omega\setminus\mathcal{C}, \ x\to\mathcal{C}}u(x)=+\infty, \end{array} \end{equation} donde $p>1$ y $\Omega$ es un dominio abierto acotado $C^2$ de $\mathbb{R}^N(N\geq2)$, $\mathcal{C}\subset \Omega$ es el frontera de dominio $G$ que es $C^2$ y satisface $\bar G\subset\Omega$. Consideramos la existencia de soluciones positivas para el problema (\ref{eq06-10-13 3}). Mas aún, analizamos la unicidad, el comportamiento asimptótico y la no existencia al problema (\ref{eq06-10-13 3}). En la cuarta parte, estudiamos la existencia de soluciones débiles de (F) $ (-\Delta)^\alpha u+g(u)=\nu $ en un dominio $\Omega$ abierto acotado $C^2$ de $\R^N (N\ge2)$ el cual se desvanece en $\Omega^c$, donde $\alpha\in(0,1)$, $\nu$ es una medida de Radon y $g$ es una función no decreciente satisfaciendo algunas hipótesis extras. Cuando $g$ satisface una condición de integrabilidad subcrítica, probamos la existencia y unicidad de una solución débil para el problema (F) para cualquier medida. En el caso donde $\nu$ es una masa de Dirac, caracterizamos el comportamiento asimptótico de soluciones a (F). Asimismo, cuando $g(r)=|r|^{k-1}r$ con $k$ supercrítico, mostramos que una condición de absoluta continuidad de la medida con respecto a alguna capacidad de Bessel es una condición necesaria y suficiente para que (F) sea resuelta. El propósito de la quinta parte es investigar soluciones singulares débiles y fuertes de ecuaciones elípticas fraccionarias semilineales. Sean $p\in(0,\frac{N}{N-2\alpha})$, $\alpha\in(0,1)$, $k>0$ y $\Omega\subset \R^N(N\geq2)$ un dominio abierto acotado $C^2$ conteniendo a $0$ y $\delta_0$ la masa de Dirac en $0$, estudiamos que la solución débil de $(E)_k$ $ (-\Delta)^\alpha u+u^p=k\delta_0 $ en $\Omega$ la cual se desvanece en $\Omega^c$ es una solución débil singular de $(E^*)$ $ (-\Delta)^\alpha u+u^p=0 $ en $\Omega\setminus\{0\}$ con el mismo dato externo. Por otra parte, estudiamos el límite de soluciones débiles de $(E)_k$ cuando $k\to\infty$. Para $p\in(0, 1+\frac{2\alpha}{N}]$, el límite es infinito en $\Omega$. Para $p\in(1+\frac{2\alpha}N,\frac{N}{N-2\alpha})$, el límite es una solución fuertemente singular de $(E^*)$. Finalmente, en la sexta parte estudiamos la ecuación elíptica fraccionaria semilineal (E1) $(-\Delta)^\alpha u+\epsilon g(|\nabla u|)=\nu $ en un dominio $\Omega$ abierto acotado $C^2$ de $\R^N (N\ge2)$, el cual se desvanece en $\Omega^c$, donde $\epsilon=\pm1$, $\alpha\in(1/2,1)$, $\nu$ es una medida de Radon y $g:\R_+\mapsto\R_+$ es una funci\'on continua. Probamos la existencia de soluciones débiles para el problema (E1) cuando $g$ es subcrítico. Además, el comportamiento asimptótico y la unicidad de soluciones son descritas cuando $\epsilon=1$, $\nu$ es una masa de Dirac y $g(s)=s^p$ con $p\in(0,\frac)$.
Sui, Zhenan. "On Some Classes of Fully Nonlinear Partial Differential Equations". The Ohio State University, 2015. http://rave.ohiolink.edu/etdc/view?acc_num=osu1429640709.
Texto completoLiu, Weian, Yin Yang y Gang Lu. "Viscosity solutions of fully nonlinear parabolic systems". Universität Potsdam, 2002. http://opus.kobv.de/ubp/volltexte/2008/2621/.
Texto completoRang, Marcus [Verfasser]. "Regularity results for nonlocal fully nonlinear elliptic equations / Marcus Rang". Bielefeld : Universitätsbibliothek Bielefeld, 2013. http://d-nb.info/103805026X/34.
Texto completoLai, Mijia. "Fully nonlinear flows and Hessian equations on compact Kahler manifolds". Diss., University of Iowa, 2011. https://ir.uiowa.edu/etd/1010.
Texto completoSotoudeh, Zahra. "Nonlinear static and dynamic analysis of beam structures using fully intrinsic equations". Diss., Georgia Institute of Technology, 2011. http://hdl.handle.net/1853/41179.
Texto completoZhang, Wei [Verfasser]. "Asymptotics for subcritical fully nonlinear equations with isolated singularities / Wei Zhang". Hannover : Gottfried Wilhelm Leibniz Universität Hannover, 2018. http://d-nb.info/1172414165/34.
Texto completoCoutinho, Francisco Edson Gama. "Universal moduli of continuity for solutions to fully nonlinear elliptic equations". Universidade Federal do CearÃ, 2013. http://www.teses.ufc.br/tde_busca/arquivo.php?codArquivo=11427.
Texto completoIn this paper we provide a universal solution for continuity module in the direction of the viscosity of fully nonlinear elliptic equations considering properties of the function f integrable in different situations. Established inner estimate for the solutions of these equations based on some conditions the norm of the function f. To obtain regularity in solutions of these inhomogeneous equations and coefficients of variables we use a method of compactness, which consists essentially of approximating solutions of inhomogeneous equations for a solution of a homogeneous equation in order to "inherit" the regularity that those equations possess.
Neste trabalho fornecemos mÃdulo de continuidade universal para soluÃÃes, no sentido da viscosidade,de equaÃÃes elÃpticas totalmente nÃo lineares, considerando propriedades de integrabilidade da funÃÃo f em diferentes situaÃÃes. Estabelecemos estimativa interior para as soluÃÃes dessas equaÃÃes baseadas em algumas condiÃÃes da norma da funÃÃo f. Para se obter regularidade nas soluÃÃes dessas equacÃes nÃo homogÃneas e de coeficientes variÃveis usamos um mÃtodo de compacidade, o qual consiste, essencialmente, em aproximar soluÃÃes de equaÃÃes nÃo homogÃneas por uma soluÃÃo de uma equaÃÃo homogÃnea com o objetivo de âherdarâ a regularidade que essas equaÃÃes possuem.
Libros sobre el tema "Fully nonlinear equation"
1966-, Cabré Xavier, ed. Fully nonlinear elliptic equations. Providence, R.I: American Mathematical Society, 1995.
Buscar texto completoFitzpatrick, Patrick. Orientation and the Leray-Schauder theory for fully nonlinear elliptic boundary value problems. Providence, R.I: American Mathematical Society, 1993.
Buscar texto completoGould, N. I. M. Componentwise fast convergence in the solution of full-rank systems of nonlinear equations. Chilton: Rutherford Appleton Laboratory, 2000.
Buscar texto completoZhang, Jianfeng. Backward Stochastic Differential Equations: From Linear to Fully Nonlinear Theory. Springer, 2018.
Buscar texto completoZhang, Jianfeng. Backward Stochastic Differential Equations: From Linear to Fully Nonlinear Theory. Springer, 2017.
Buscar texto completoSobolev and Viscosity Solutions for Fully Nonlinear Elliptic and Parabolic Equations. American Mathematical Society, 2018.
Buscar texto completoCapogna, Luca, Cristian E. Gutiérrez, Pengfei Guan y Annamaria Montanari. Fully Nonlinear PDEs in Real and Complex Geometry and Optics : Cetraro, Italy 2012, Editors: Cristian E. Gutiérrez, Ermanno Lanconelli. Springer, 2013.
Buscar texto completoLanconelli, Ermanno, Luca Capogna, Cristian E. Gutiérrez, Pengfei Guan, Cristian E. Gutiérrez y Annamaria Montanari. Fully Nonlinear PDEs in Real and Complex Geometry and Optics : Cetraro, Italy 2012, Editors: Cristian E. Gutiérrez, Ermanno Lanconelli. Springer, 2013.
Buscar texto completoIsett, Philip. Hölder Continuous Euler Flows in Three Dimensions with Compact Support in Time. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691174822.001.0001.
Texto completoSemi-implicit and fully implicit shock-capturing methods for hyperbolic conservation laws with stiff source terms. Moffett Field, Calif: National Aeronautics and Space Administration, Ames Research Center, 1986.
Buscar texto completoCapítulos de libros sobre el tema "Fully nonlinear equation"
Galaktionov, Victor A. y Juan Luis Vázquez. "A Fully Nonlinear Equation from Detonation Theory". En A Stability Technique for Evolution Partial Differential Equations, 299–325. Boston, MA: Birkhäuser Boston, 2004. http://dx.doi.org/10.1007/978-1-4612-2050-3_11.
Texto completoDyachenko, A. I., D. I. Kachulin y V. E. Zakharov. "Freak-Waves: Compact Equation Versus Fully Nonlinear One". En Extreme Ocean Waves, 23–44. Cham: Springer International Publishing, 2015. http://dx.doi.org/10.1007/978-3-319-21575-4_2.
Texto completoGilbarg, David y Neil S. Trudinger. "Fully Nonlinear Equations". En Elliptic Partial Differential Equations of Second Order, 441–90. Berlin, Heidelberg: Springer Berlin Heidelberg, 2001. http://dx.doi.org/10.1007/978-3-642-61798-0_17.
Texto completoLunardi, Alessandra. "Fully nonlinear equations". En Analytic Semigroups and Optimal Regularity in Parabolic Problems, 287–335. Basel: Birkhäuser Basel, 1995. http://dx.doi.org/10.1007/978-3-0348-9234-6_9.
Texto completoYu-jiang, Wu y Yang Zhong-hua. "On the Error Estimates of the Fully Discrete Nonlinear Galerkin Method with Variable Modes to Kuramoto-Sivashinsky Equation". En Recent Progress in Computational and Applied PDES, 383–97. Boston, MA: Springer US, 2002. http://dx.doi.org/10.1007/978-1-4615-0113-8_26.
Texto completoLions, P. L. "Viscosity solutions of fully nonlinear second order equations and optimal stochastic control in infinite dimensions. Part II: Optimal control of Zakai's equation". En Stochastic Partial Differential Equations and Applications II, 147–70. Berlin, Heidelberg: Springer Berlin Heidelberg, 1989. http://dx.doi.org/10.1007/bfb0083943.
Texto completoNirenberg, Louis. "Fully nonlinear second order elliptic equations". En Calculus of Variations and Partial Differential Equations, 239–47. Berlin, Heidelberg: Springer Berlin Heidelberg, 1988. http://dx.doi.org/10.1007/bfb0082899.
Texto completoLunardi, Alessandra. "Asymptotic behavior in fully nonlinear equations". En Analytic Semigroups and Optimal Regularity in Parabolic Problems, 337–98. Basel: Birkhäuser Basel, 1995. http://dx.doi.org/10.1007/978-3-0348-9234-6_10.
Texto completoSohr, Hermann. "The Full Nonlinear Navier-Stokes Equations". En The Navier-Stokes Equations, 261–353. Basel: Birkhäuser Basel, 2001. http://dx.doi.org/10.1007/978-3-0348-8255-2_5.
Texto completoSohr, Hermann. "The Full Nonlinear Navier-Stokes Equations". En The Navier-Stokes Equations, 261–353. Basel: Springer Basel, 2001. http://dx.doi.org/10.1007/978-3-0348-0551-3_5.
Texto completoActas de conferencias sobre el tema "Fully nonlinear equation"
Christiansen, Torben B., Harry B. Bingham, Allan P. Engsig-Karup, Guillaume Ducrozet y Pierre Ferrant. "Efficient Hybrid-Spectral Model for Fully Nonlinear Numerical Wave Tank". En ASME 2013 32nd International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2013. http://dx.doi.org/10.1115/omae2013-10861.
Texto completoLiang, Yong y M. Reza Alam. "Three Dimensional Fully Localized Waves on Ice-Covered Ocean". En ASME 2013 32nd International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2013. http://dx.doi.org/10.1115/omae2013-11557.
Texto completoMousseau, Vincent A. "A Fully Implicit, Second Order in Time, Simulation of a Nuclear Reactor Core". En 14th International Conference on Nuclear Engineering. ASMEDC, 2006. http://dx.doi.org/10.1115/icone14-89737.
Texto completoSadri, Mehran, Davood Younesian y Ebrahim Esmailzadeh. "Nonlinear Harmonic Vibration Analysis of a Fully Clamped Micro-Beam". En ASME 2015 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference. American Society of Mechanical Engineers, 2015. http://dx.doi.org/10.1115/detc2015-46862.
Texto completoChalikov, Dmitry y Alexander V. Babanin. "Three-Dimensional Periodic Fully Nonlinear Potential Waves". En ASME 2013 32nd International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2013. http://dx.doi.org/10.1115/omae2013-11634.
Texto completoBihs, Hans, Weizhi Wang, Tobias Martin y Arun Kamath. "REEF3D::FNPF: A Flexible Fully Nonlinear Potential Flow Solver". En ASME 2019 38th International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2019. http://dx.doi.org/10.1115/omae2019-96524.
Texto completoOsborne, Alfred R. "Nonlinear Fourier Analysis for Shallow Water Waves". En ASME 2021 40th International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2021. http://dx.doi.org/10.1115/omae2021-63933.
Texto completoLiu, Yun y Junji Ohtsubo. "Period-One Oscillation in Chaotic System with Multimodal Mapping". En Nonlinear Dynamics in Optical Systems. Washington, D.C.: Optica Publishing Group, 1992. http://dx.doi.org/10.1364/nldos.1992.fa6.
Texto completoSepehry, Naserodin, Firooz Bakhtiari-Nejad, Mahnaz Shamshirsaz y Weidong Zhu. "Nonlinear Modeling of Cracked Beams for Impedance Based Structural Health Monitoring". En ASME 2017 International Mechanical Engineering Congress and Exposition. American Society of Mechanical Engineers, 2017. http://dx.doi.org/10.1115/imece2017-70808.
Texto completoOsborne, Alfred R. "Deterministic and Wind/Wave Modeling: A Comprehensive Approach to Deterministic and Probabilistic Descriptions of Ocean Waves". En ASME 2012 31st International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, 2012. http://dx.doi.org/10.1115/omae2012-83288.
Texto completoInformes sobre el tema "Fully nonlinear equation"
Crandall, Michael G. Viscosity Solutions of Fully Nonlinear Equations. Fort Belvoir, VA: Defense Technical Information Center, abril de 1994. http://dx.doi.org/10.21236/ada281725.
Texto completoHahm, T. S., Lu Wang y J. Madsen. Fully Electromagnetic Nonlinear Gyrokinetic Equations for Tokamak Edge Turbulence. Office of Scientific and Technical Information (OSTI), agosto de 2008. http://dx.doi.org/10.2172/938981.
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