A variational principle for the two-dimensional boundary-layer flow of non-newtonian power-law fluids
From MaRDI portal
Publication:4074505
DOI10.1007/BF01515888zbMath0314.76002MaRDI QIDQ4074505
Djordje S. Djukic, B. D. Vujanović
Publication date: 1975
Published in: Rheologica Acta (Search for Journal in Brave)
Related Items (2)
Free convection heat and mass transfer in a power law fluid past an inclined surface with thermophoresis ⋮ Semi Analytical Solutions of a Heat-Mass Transfer Problem Via Group Theoretic Approach
Cites Work
- Unnamed Item
- Unnamed Item
- On the stability of viscous fluid motions
- On the search for variational principles
- General variational analysis of hydrodynamic, thermal and diffusional boundary layers
- A variational solution to the Taylor stability problem based upon non- equilibrium thermodynamics
- On a variational formulation for hydrodynamic stability
- Theoretical investigation of the thermal entrace region in steady, axially symmetrical slug flow with mixed boundary conditions
- A variational formulation for the stability of flows with temperature gradients
- Application of the finite element method to convection heat transfer between parallel planes
- Similar solutions of the boundary layer equations for power law fluids
- New Variational Principle for Incompressible Non-Newtonian Flow
- Laminar boundary-layer flow near separation with and without suction
- Two‐Dimensional Flow of Power Law Fluids in the Inlet Length of a Straight Channel II
- Variational principles in continuum mechanics
- A variational solution of the Rayleigh problem for a power law non-Newtonian conducting fluid
- On a New Variational Principle of Hamiltonian Type for Classical Field Theory
- On the Two-Dimensional Jet of an Incompressible Pseudo-Plastic Fluid
- ON THE IMPULSIVE MOTION OF A FLAT PLATE IN A VISCOUS FLUID
- Use of Restricted Variational Principles for the Solution of Differential Equations
This page was built for publication: A variational principle for the two-dimensional boundary-layer flow of non-newtonian power-law fluids
