On qualitative singularities of the flow of a viscoplastic medium in pipes
From MaRDI portal
Publication:5646547
DOI10.1016/0021-8928(67)90055-XzbMath0236.76006OpenAlexW104190229MaRDI QIDQ5646547
V. P. Myasnikov, P. P. Mosolov
Publication date: 1967
Published in: Journal of Applied Mathematics and Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8928(67)90055-x
Plastic materials, materials of stress-rate and internal-variable type (74C99) Foundations, constitutive equations, rheology, hydrodynamical models of non-fluid phenomena (76A99)
Related Items
A natural nonconforming FEM for the Bingham flow problem is quasi-optimal, The boundary layer in the flow of a plastic medium near a rough surface, Hybrid discretization methods with adaptive yield surface detection for Bingham pipe flows, Background Lectures on Ideal Visco-Plastic Fluid Flows, Lattice Boltzmann method for the simulation of the steady flow of a Bingham fluid in a pipe of square cross-section, An adaptive finite element method for viscoplastic flows in a square pipe with stick-slip at the wall, A Nonsmooth Trust-Region Method for Locally Lipschitz Functions with Application to Optimization Problems Constrained by Variational Inequalities, The mortar finite element method for Bingham fluids, Modelling of Bingham-like fluids with deformable core, Conditions for static bubbles in viscoplastic fluids, Bingham fluids: deformation and energy dissipation in triangular cross section tube flow, Numerical simulation of Bingham fluid flow using prox-regularization, A one-dimensional Bingham flow, On the weak solvability via Lagrange multipliers for a Bingham model, Starting flow analysis for Bingham fluids, An adaptive finite element method for viscoplastic fluid flows in pipes, The blocking of an inhomogeneous Bingham fluid. Applications to landslides, Regularization in the Mosolov and Myasnikov problem with boundary friction, Gradient-Based Solution Algorithms for a Class of Bilevel Optimization and Optimal Control Problems with a Nonsmooth Lower Level, A priori and a posteriori error estimates for \(hp\)-FEM for a Bingham type variational inequality of the second kind, On formulations of the problem of the theory of plasticity, Mixed finite elements for Bingham flow in a pipe, Solving the problem of Bingham fluid flow in cylindrical pipeline
Cites Work