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Introduction |
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Description |
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Examples |
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Registration |
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| Functions |
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Trigonometrical
functions:
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sin(x) |
sine |
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cos(x) |
cosine |
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tan(x) |
tangent |
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asin(x) |
arcsine |
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acos(x) |
arccosine |
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atan(x) |
arctg |
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atan2(x) |
a two argument arctg |
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sinh(x) |
hyperbolic sine |
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cosh(x) |
hyperbolic cosine |
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tanh(x) |
hyperbolic tangent |
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asinh(x) |
hyperbolic arcsine |
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acosh(x) |
hyperbolic arccosine |
Functions for work with polynoms:
| expand(expr) |
expand
expression, i.e. multiply it out and return the result as
a new expression. |
| collect(expr,
s) |
sort
expanded expression in terms of powers of some object(s) |
| normal(expr) |
normalization
of rational functions. This function converts an expression
to its normal form "numerator/denominator", where
numerator and denominator are (relatively prime) polynomials. |
| degree(expr,
s) |
degree of highest
power of s in expr |
| ldegree(expr,
s) |
degree of lowest
power of s in expr |
| coeff(expr,
s, n) |
coefficient of
degree n of s in expr |
| lcoeff(expr,
s) |
coefficient degree
of highest power of s in expr |
| tcoeff(expr,
s) |
coefficient degree
of lowest power of s in expr |
| numer(expr) |
numerator of
an expression. If the expression is not of the normal form
"numerator/denominator", it is first converted to
this form and then the numerator is returned. |
| denom(expr) |
denominator of
an expression. If the expression is not of the normal form
"numerator/denominator", it is first converted to
this form and then the denominator is returned. |
Other functions:
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abs(x) |
absolute value |
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csgn(x) |
complex sign function |
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eta(x,y) |
log(x*y) - log(x) - log(y) |
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Li2(x) |
dilogarithm |
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Li3(x) |
three-logarithm |
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factorial(x) |
factorial |
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binomial(x) |
binominal factor |
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lgamma(x) |
the natural gamma - function logarithm |
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tgamma(x) |
gamma - function |
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beta(x) |
beta-function |
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exp(x) |
exponent |
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log(x) |
the natural logarithm |
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lsolve |
the solution of a linear algebraic equations
system |
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heaviside |
unit step function |
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diff(f(t),
t) |
the 1st derivative from f (t)
up to t |
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diff(f(t),
t, n) |
n derivative from f (t) up
to t |
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© 1998-2004, MathRevolt. All rights reserved
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