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Flow induced by a constantly accelerating plate in a Maxwell fluid.
Authors: Corina Fetecau, Constantin Fetecau.
Abstract
In this note, the analytical solutions corresponding to an unsteady flow induced by a flat plate, in a Maxwell fluid, are determined. These solutions satisfy both the associate partial differential equations and all imposed initial and boundary conditions. The similar solutions corresponding to a Newtonian fluid appear as a limiting case of our solutions. Finally, some numerical results and interesting conclusions are presented.Corina Fetecau
Department of Theoretical Mechanics Technical University
"Gh.Asachi" Iasi 6600, Romania
E-mail:
Constantin Fetecau
Department of Mathematics
echnical University "Gh.Asachi"
Iasi 6600, Romania
E-mail:
Department of Theoretical Mechanics Technical University
"Gh.Asachi" Iasi 6600, Romania
E-mail:
Constantin Fetecau
Department of Mathematics
echnical University "Gh.Asachi"
Iasi 6600, Romania
E-mail:
Contents
- About one explicit-difference scheme for solving the plane problem for two-component medium.
- Classification of planar quadratic differential systems with center of symmetry and multiple infinite singular point.
- Cyclic planar random evolution with four directions.
- The commutative Moufang loops with minimum conditions for subloops II.
- On orders of elements in quasigroups.
- Flow induced by a constantly accelerating plate in a Maxwell fluid.
- Method and Studying Abel's Equation with the one known solution.
- Discrete optimal control problems on networks and dynamic games with p players.
- On I-radicals.
- On natural classes of R-modules in the language of ring R.
- Financial programming model and sustainable development.
- The Schauder basis in symmetrically normed ideals of operators.
