Degenerate parabolic equation - Globe Thesis

Keyword [Degenerate parabolic equation] Result: 21 - 40 \| Page: 2 of 3
21.	Free Boundary Value Problem For Degenerate Parabolic Equation
22.	A Class Of Nonlinear Double Degenerate Parabolic Equation, Dirichlet Problem,
23.	With Critical Sobolev And The Hardy Index Of Some Degenerate Parabolic Equations, Existence And Asymptotic Behavior
24.	Well-posedness And Asymptotic Properties Of Solutions To Two Fourth Order Nonlinear Parabolic Partial Differential Equations
25.	The Existence, Regularity And Measurability Of Pullback Attractors For Multi-valued Non-autonomous Non-compact Random Dynamical System
26.	Bounds For Blow-up Time Of Solution To Degenerate Parabolic Equation Not In Divergence Form
27.	The Well-posedness Of The Solutions Of A Kind Of Financial Mathematics Equations
28.	Well-posedness Of Entropy Solutions To Mixed Type Parabolic-hyperbolic Equations
29.	The Long-time Behavior Of Solutions And Stationary Statistical Characteristics For Nonlinear Dissipative Systems
30.	The Non-autonomous Power System Pulls Back The Topological Properties Of The Attractor
31.	On The Time Characteristic Of Fourth Order Degenerate Parabolic Equation
32.	Study Of Solutions To A Fourth Order Viscous Degenerate Parabolic Equation With Diffusion Term
33.	Convergence Analysis For Inverse Problems In Two Kings Of Evolutionary Equations
34.	Attractors For A Class Of Semi-Linear Degenerate Parabolic Equations With Critical Exponents
35.	Solutions To A Phase-field Model For Solid-solid Phase Transitions Driven By Configurational Forces
36.	Positivity-preserving Repair Techniques Of Finite Volume Element Solution For Nonlinear Degenerate Parabolic Equations
37.	Study Of Attractors For The Reaction-diffusion Equation And Degenerate Parabolic Equation
38.	Reconstruct The Zero Order Coefficient Of The Degenerate Parabolic Equation
39.	Well-postdness And Dynamics Of Several Kinds Of Stochastic Partiax Differential Equations
40.	Viscosity Solutions To A Neumann Initial Boundary Value Problem Of A New Phase-field Model For Solid-solid Phase Transitions
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