FORMULATION AND SOLUTION OF ONE PROBLEM OF ELECTROPHYSICS BY METHODS OF NONLINEAR OPTIMIZATION
Section: CONTENT
Authors:
1.
FGOBU VO «Finansovyy Universitet pri Pravitel'stve Rossiyskoy Federacii», Vladikavkazskiy filial
(professor)
2.
FGOBU VO «Finansovyy Universitet pri Pravitel'stve Rossiyskoy Federacii», Vladikavkazskiy filial
(Studentka)
3.
FGOBU VO «Finansovyy Universitet pri Pravitel'stve Rossiyskoy Federacii», Vladikavkazskiy filial
(Studentka)
Type:
Сonference article
Language:
Russian, English
Keywords:
electrophysics, nonlinear optimization, Lagrange function.
Abstract (English):
The article sets and solves the problem of Electrophysics: how to branch the current I into currents I1, I2, ......In using n wires whose resistance is R1, R2,.... Rn, so that the heat release is the least? The problem is solved by methods of nonlinear optimization. The calculation formulas for calculating the current in each branch are obtained.
The article sets and solves the problem of Electrophysics: how to branch the current I into currents I1, I2, ......In using n wires whose resistance is R1, R2,.... Rn, so that the heat release is the least? The problem is solved by methods of nonlinear optimization. The calculation formulas for calculating the current in each branch are obtained.
Keywords:
electrophysics, nonlinear optimization, Lagrange function.
electrophysics, nonlinear optimization, Lagrange function.
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