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2013
Seki Takakazu (1642?–1708) classified mathematical problems into three categories: explicit problems, which can be solved by arithmetic, implicit problems, which can be solved by an algebraic equation of one unknown, and concealed problems, which needs simultaneous algebraic equations with more than one unknowns. He is believed to have written for each
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Seki Takakazu (1642?–1708) classified mathematical problems into three categories: explicit problems, which can be solved by arithmetic, implicit problems, which can be solved by an algebraic equation of one unknown, and concealed problems, which needs simultaneous algebraic equations with more than one unknowns. He is believed to have written for each
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A numerical method for solving minimax problems
USSR Computational Mathematics and Mathematical Physics, 1971Abstract A NUMERICAL method for solving minimax and maximin problems is described. The results of numerical computations are quoted.
Grachev, N. I., Evtushenko, Yu. G.
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A Method for Solving Discrete Optimization Problems
Operations Research, 1966This paper describes a simple, easily-programmed method for solving discrete optimization problems with monotone objective functions and completely arbitrary (possibly nonconvex) constraints. The method is essentially one of partial enumeration, and is closely related to the “lexicographic” algorithm of Gilmore and Gomory for the “knapsack” problem ...
Eugene L. Lawler, M. D. Bell
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2015
The problem-solving process benefits from a systematic, structured approach, rather than knee-jerk reactions. It can sometimes be good to immediately embark on an “obvious” solution without actually fully exploring the current situation, or even without stopping to think about the goals and the possible range of solutions.
Jürg Kuster +6 more
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The problem-solving process benefits from a systematic, structured approach, rather than knee-jerk reactions. It can sometimes be good to immediately embark on an “obvious” solution without actually fully exploring the current situation, or even without stopping to think about the goals and the possible range of solutions.
Jürg Kuster +6 more
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A NUMERICAL METHOD FOR SOLVING NONLINEAR PROBLEMS
Mathematical Models and Methods in Applied Sciences, 1999A nonlinear equation on a Banach space is written as a linear equation with a linear operator depending on the unknown solution. Inverting this linear operator by one of the known methods, one obtains an equation which, in some cases, is much better for the numerical solution than the original equation.
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TEACHING METHOD AND RIGIDITY IN PROBLEM SOLVING
British Journal of Educational Psychology, 1965S ummary . Following the work of Luchins, a test suitable for 11‐year‐olds was designed to explore rigidity in problem solving among pupils in two junior schools.
M L, PRINGLE, I R, MCKENZIE
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A Method for Solving Crew Scheduling Problems
Operational Research Quarterly (1970-1977), 1975The method discussed provides an allocation of jobs to men in a transportation system. Each man is assigned a prespecified shift, associated with a base station, and returned to his base station at the end of his shift. The total number of men required is minimized, subject to a minimum time between jobs, a suitable lunch break, and the performance of ...
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Remarks on a Method for Solving the Torsion Problem
National Mathematics Magazine, 1942Not ...
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A Method for Solving the Problem of Optimal Switching
IFAC Proceedings Volumes, 1987Abstract Solving the problem of optimal switching means trying to optimize concurrently network switching and generation schedule. In this document, it is explained how the problem can be approached using a new formulation and a non-linear optimization problem, solved by sequential quadratic programming.
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The Recurrent Method to Solve the Assignment Problem
Cybernetics and Systems Analysis, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Matsiy, O. B. +2 more
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