231 - 240 of 1047 for polynomial zeroSearch Results
View search results from all Wolfram sites (18113 matches)
Numerical Evaluation & Precision   (Mathematica Guide)
In two decades of intense algorithmic development, Mathematica has established a new level of numerical computation. Particularly notable are its many original highly ...
Transforming Algebraic Expressions   (Mathematica Tutorial)
There are often many different ways to write the same algebraic expression. As one example, the expression (1+x)^2 can be written as 1+2x+x^2. Mathematica provides a large ...
DifferentialRootReduce   (Built-in Mathematica Symbol)
DifferentialRootReduce[expr, x] attempts to reduce expr to a single DifferentialRoot object as a function of x.DifferentialRootReduce[expr, {x, x_0}] takes the initial ...
Data Transforms and Smoothing   (Mathematica Guide)
Directly integrated into Mathematica's uniform architecture for handling lists of data is an array of highly optimized algorithms for transforming and smoothing datasets that ...
Version 6.0 added a collection of carefully optimized functions to Mathematica's powerful arsenal of numerical handling capabilities.
Extension   (Built-in Mathematica Symbol)
Extension is an option for various polynomial and algebraic functions that specifies generators for the algebraic number field to be used.
LegendreQ   (Built-in Mathematica Symbol)
LegendreQ[n, z] gives the Legendre function of the second kind Q_n (z). LegendreQ[n, m, z] gives the associated Legendre function of the second kind Q_n^m(z).
CountRoots   (Built-in Mathematica Symbol)
CountRoots[poly, x] gives the number of real roots of the polynomial poly in x.CountRoots[poly, {x, a, b}] gives the number of roots between a and b.
Recurrence and Sum Functions   (Mathematica Guide)
Mathematica has a wide coverage of named functions defined by sums and recurrence relations. Often using original algorithms developed at Wolfram Research, Mathematica ...
Calculus   (Mathematica Guide)
In calculus even more than other areas, Mathematica packs centuries of mathematical development into a small number of exceptionally powerful functions. Continually enhanced ...
1 ... 21|22|23|24|25|26|27 ... 105 Previous Next

...