About: The partial differential equation ut + uux = μxx

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scholarly article by Eberhard Hopf published September 1950 in Communications on Pure and Applied Mathematics

Attributes	Values
rdf:type	Item
description	wetenschappelijk artikel (nl) наукова стаття, опублікована у вересні 1950 (uk) im September 1950 veröffentlichter wissenschaftlicher Artikel (de) 1950 സപ്തംബര്‍ 1 നു പ്രസിദ്ധീകരിച്ച ശാസ്ത്ര ലേഖനം (ml) scholarly article by Eberhard Hopf published September 1950 in Communications on Pure and Applied Mathematics (en)
publication date	wds:Q56453564-5256BA4E-042F-4C3F-A142-A16BA5B151BD
publication date	1950-09-01 00:00:00Z (xsd:dateTime)
language of work or name	wds:Q56453564-704C9979-7C70-40CF-A71E-4A032F61C411
language of work or name	English
author name string	wds:Q56453564-ED210FF8-693E-4590-9034-9DCCB3856190
author name string	Eberhard Hopf
rdfs:label	The partial differential equation ut + uux = μxx (en) The partial differential equation ut + uux = μxx (nl)
skos:prefLabel	The partial differential equation ut + uux = μxx (en) The partial differential equation ut + uux = μxx (nl)
name	The partial differential equation ut + uux = μxx (en) The partial differential equation ut + uux = μxx (nl)
title	wds:Q56453564-8F982DA4-B038-4911-B056-B97E711381D6
title	The partial differential equation ut + uux = μxx (en)
page(s)	wds:Q56453564-4215A477-DDD5-4658-BDBC-27A388D66B53
page(s)	201-230
instance of	wds:Q56453564-864709FE-C661-40D3-BA96-74D3797D53DF
instance of	scholarly article
main subject	wds:Q56453564-D5BBABB9-1C1A-420F-ADD4-4DA17E0FA2E5
main subject	applied mathematics
published in	wds:Q56453564-EDDDFD10-E3AF-409D-93BE-7942C514052B
published in	Communications on Pure and Applied Mathematics
issue	wds:Q56453564-DD66599C-568C-4627-A423-906FBC07E473
volume	wds:Q56453564-22056A0F-1CE0-40A8-B9CB-E0CBBA56E69B
issue	3
volume	3
DOI	wds:Q56453564-3F15F59E-AA46-4FCB-8561-DC2B51BEA78C
DOI	http://dx.doi.org/10.1002/CPA.3160030302
DOI	10.1002/CPA.3160030302
maintained by WikiProject	wds:Q56453564-1B30FC81-F2FC-4D29-8602-3D47A34A99F1
maintained by WikiProject	WikiProject Mathematics
zbMATH Open document ID	wds:Q56453564-148D797C-7145-4AC4-A3CE-DD7405629B48
zbMATH Open document ID	0039.10403
is about of	https://www.wikidata.org/wiki/Special:EntityData/Q56453564
is cites work of	Population cycles and species diversity in dynamic Kill-the-Winner model of microbial ecosystems Nonequilibrium processes: driven lattice gases, interface dynamics, and quenched-disorder effects on density profiles and currents. Disordered asymmetric simple exclusion process: mean-field treatment. Noise driven evolutionary waves A Method for Finding N-Soliton Solutions of the K.d.V. Equation and K.d.V.-Like Equation Korteweg-devries equation and generalizations. VI. methods for exact solution An exactly solvable model of population dynamics with density-dependent migrations and the Allee effect. Nelkin scaling for the Burgers equation and the role of high-precision calculations. Minimum action method for the Kardar-Parisi-Zhang equation. Weak solutions of nonlinear hyperbolic equations and their numerical computation A theory of regularity structures Randomly driven Korteweg-de Vries-Burgers equation. Nonlinear dynamics for local fractional Burgers’ equation arising in fractal flow Asymptotic Probabilities and Differential Equations Correlations, soliton modes, and non-Hermitian linear mode transmutation in the one-dimensional noisy Burgers equation Kardar-Parisi-Zhang equation in the weak noise limit: pattern formation and upper critical dimension. A Galerkin Solution for Burgers' Equation Using Cubic B-Spline Finite Elements Homogenization of integro-differential equation of Burgers type On the Numerical Solution of One-Dimensional Nonlinear Nonhomogeneous Burgers’ Equation Application of the Cole-Hopf Transformation for Finding Exact Solutions to Several Forms of the Seventh-Order KdV Equation A nonlinear electrophoretic model for PeakMaster: I. mathematical model. Data-driven discovery of partial differential equations. Remarkable statistical behavior for truncated Burgers-Hopf dynamics Phase and precession evolution in the Burgers equation. Inverse cascade via Burgers equation High Rayleigh number convection in a one-dimensional model. Dynamics of driven flow with exclusion in graphenelike structures. Merging and fragmentation in the Burgers dynamics. Optimal information transfer in enzymatic networks: A field theoretic formulation. Connection between the Burgers equation with an elastic forcing term and a stochastic process. A New Exact Solution of Burgers’ Equation with Linearized Solution On the vortex dynamics in fractal Fourier turbulence. Resonance phenomenon for the Galerkin-truncated Burgers and Euler equations. Dysonian dynamics of the Ginibre ensemble. A New Efficient Method for Solving Two-Dimensional Burgers' Equation Renormalization group and nonequilibrium action in stochastic field theory. In honor of professor eberhard hopf on the occasion of his seventieth birthday Aspects of dissipation for compressible fluids and kinetic theory. Dynamical equations for the vector potential and the velocity potential in incompressible irrotational Euler flows: a refined Bernoulli theorem. Integrable version of Burgers equation in magnetohydrodynamics. A Class of PDEs with Nonlinear Superposition Principles Evolution of anisotropic structures and turbulence in the multidimensional Burgers equation. The nonlinear decay of complex signals in dissipative media. Directed polymers in high dimensions Scaling limits for the Ruijgrok-Wu model of the Boltzmann equation Systems of Sticky Particles Governed by Burgers' Equation Du Fort–Frankel finite difference scheme for Burgers equation Extension of the pole decomposition for the multidimensional Burgers equation Quantized representation of some nonlinear integrable evolution equations on the soliton sector A Meshfree Quasi-Interpolation Method for Solving Burgers’ Equation Infinite product expansion of the Fokker-Planck equation with steady-state solution. Multifractality of random walks in the theory of vehicular traffic. A New Numerical Method of Particular Solutions for Inhomogeneous Burgers’ Equation A very slowly moving viscous shock of burgers' equation in the quarter plane Regularization of the Shock Wave Solution to the Riemann Problem for the Relativistic Burgers Equation -Stable Derivative-Free Error-Corrected Trapezoidal Rule for Burgers' Equation with Inconsistent Initial and Boundary Conditions Communicability geometry captures traffic flows in cities Kinetic models for historical processes of fast invasion and aggression. Transition from dissipative to conservative dynamics in equations of hydrodynamics. Burgers Velocity Fields and Dynamical Transport Processes

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