Pages that link to "Item:Q1343616"

The following pages link to Stratified structure of the Universe and Burgers' equation -- a probabilistic approach (Q1343616):

Displaying 41 items.

• Gaussian scenario for the heat equation with quadratic potential and weakly dependent data with applications (Q398795) (← links)
• Aggregation of autoregressive random fields and anisotropic long-range dependence (Q726745) (← links)
• Variance asymptotics and scaling limits for Gaussian polytopes (Q748444) (← links)
• Central limit theorem for solutions of random initialized differential equations: a simple proof (Q871325) (← links)
• Hausdorff dimension of regular points in stochastic Burgers flows with Lévy \(\alpha\)-stable initial data (Q1285202) (← links)
• Parameter identification for singular random fields arising in Burgers' turbulence (Q1304370) (← links)
• The stochastic Burgers equation (Q1338868) (← links)
• The large-scale structure of the universe and quasi-Voronoi tessellation of shock fronts in forced Burgers turbulence in \(\mathbb{R}^d\) (Q1355744) (← links)
• Scaling laws for fractional diffusion-wave equations with singular data (Q1573121) (← links)
• On the rate of convergence to the normal law for solutions of the Burgers equation with singular initial data. (Q1593351) (← links)
• Limit theorem for the statistical solution of Burgers equation (Q1593633) (← links)
• Non-Gaussian scenarios for the heat equation with singular initial conditions (Q1613656) (← links)
• Convection-diffusion equations with random initial conditions (Q1630632) (← links)
• Exact parabolic asymptotics for singular \(n\)-D Burgers' random fields: Gaussian approximation (Q1805781) (← links)
• Hyperbolic asymptotics in Burgers' turbulence and extremal processes (Q1842619) (← links)
• Scaling limit solution of a fractional Burgers equation. (Q1888760) (← links)
• Schrödinger's interpolating dynamics and Burgers' flows (Q1963249) (← links)
• The law of the iterated logarithm for the solution of the Burgers equation with random initial data (Q1966268) (← links)
• Scaling transition and edge effects for negatively dependent linear random fields on \(\mathbb{Z}^2\) (Q2229695) (← links)
• Necessary and sufficient conditions for path-independence of Girsanov transformation for infinite-dimensional stochastic evolution equations (Q2259125) (← links)
• Scaling transition for long-range dependent Gaussian random fields (Q2342393) (← links)
• Anisotropic scaling limits of long-range dependent linear random fields on \(\mathbb{Z}^3\) (Q2414754) (← links)
• Scaling laws for the multidimensional Burgers equation with quadratic external potential (Q2433948) (← links)
• Spectral properties of Burgers and KPZ turbulence (Q2494318) (← links)
• Itô versus Stratonovich in a stochastic cosmological model (Q2667942) (← links)
• The stochastic Burgers equation with vorticity: Semiclassical asymptotic series solutions with applications (Q2849722) (← links)
• Scaling limits of solutions of linear evolution equations with random initial conditions (Q2977583) (← links)
• Stochastic heat and Burgers equations and their singularities. II. Analytical properties and limiting distributions (Q3024332) (← links)
• Stochastic heat and Burgers equations and their singularities. I. Geometrical properties (Q4832662) (← links)
• Robust numerical scheme for nonlinear modified Burgers equation (Q5028570) (← links)
• Limit theorems for filtered long-range dependent random fields (Q5086532) (← links)
• On stochastic diffusion equations and stochastic Burgers’ equations (Q5284378) (← links)
• Macroscaling Limit Theorems for Filtered Spatiotemporal Random Fields (Q5298847) (← links)
• Spatial Scalings for Randomly Initialized Heat and Burgers Equations with Quadratic Potentials (Q5305282) (← links)
• Burgers' turbulence problem with linear or quadratic external potential (Q5697600) (← links)
• (Q5752163) (← links)
• On the Stochastic Burgers Equation and Some Applications to Turbulence and Astrophysics (Q5900479) (← links)
• An improvised collocation algorithm with specific end conditions for solving modified Burgers equation (Q6088485) (← links)
• On a weakly <i>L</i>‐stable time integration formula coupled with nonstandard finite difference scheme with application to nonlinear parabolic partial differential equations (Q6179793) (← links)
• A multiresolution collocation method and its convergence for Burgers' type equations (Q6188968) (← links)
• Scaling limits of nonlinear functions of random grain model, with application to Burgers' equation (Q6570501) (← links)