Solving Binomial Bivariate Equation Sets
A Substitution-based CHR Solver
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Non-linear equations make up most of the world around us and describe the different phenomena of our daily lives, such as the weather, listening to music and economics. Solving non-linear algebraic systems is thus one of the most popular questions in both the realm of mathematics and computation. Various methods for solving non-linear equation sets exist, most of which rely on approximations. This book focuses on finding and solving a tractable subset of the problem to be directly solved. Systems of bivariate binomial equations were chosen and solved through simulating the human method for sol...
Non-linear equations make up most of the world around us and describe the different phenomena of our daily lives, such as the weather, listening to music and economics. Solving non-linear algebraic systems is thus one of the most popular questions in both the realm of mathematics and computation. Various methods for solving non-linear equation sets exist, most of which rely on approximations. This book focuses on finding and solving a tractable subset of the problem to be directly solved. Systems of bivariate binomial equations were chosen and solved through simulating the human method for solving said subset, using the constraint-based, declarative logic programming language Constraint Handling Rules. The solution method, tries to reduce one of the system equations into a solvable univariate one and then uses the solution of this equation to reduce the remaining equations in a similar manner.
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