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Algebraic solution - The solution of an algebraic equation, often one that seeks zeros of a polynomial, is sometimes said to admit an "algebraic solution" or a "solution in radicals" if function that expresses the solution in terms of the coefficients relies only on addition, subtraction, multiplication, division, and the extraction of roots. The most well-known example is the solution

Corner solution - A corner solution is a special solution to an agent's maximization problem in which the quantity of one of the maximized arguments is zero. Whilst a general solution will lie in the interior at the point of tangency between the objective function and the constraint, the corner solution does not exhibit this property.

Singular solution - A singular solution ys(x) of an ordinary differential equation is a solution that is tangent to every solution from the family of general solutions. By tangent we mean that there is a point x where ys(x) = yc(x) and y's(x) = y'c(x) where yc is any general solution.

Ideal solution - In chemistry, an ideal solution is one in which the enthalpy of solution is zero. The closer to zero the enthalpy of solution is, the more "ideal" the solution becomes.

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