- In mathematics,
differential calculus is a
subfield of
calculus that
studies the
rates at
which quantities change. It is one of the two
traditional divisions...
- In mathematics,
differential refers to
several related notions derived from the
early days of
calculus, put on a
rigorous footing, such as infinitesimal...
-
called infinitesimal calculus or "the
calculus of infinitesimals", it has two
major branches,
differential calculus and
integral calculus. The
former concerns...
-
Boolean differential calculus (BDC) (German:
Boolescher Differentialkalkül (BDK)) is a
subject field of
Boolean algebra discussing changes of Boolean...
-
multiple integration.
Vector calculus plays an
important role in
differential geometry and in the
study of
partial differential equations. It is used extensively...
- of Mathematics).
Differential forms provide an
approach to
multivariable calculus that is
independent of coordinates. A
differential k-form can be integrated...
-
invented the
method of
solving differential equations known as
variation of parameters,
applied differential calculus to the
theory of
probabilities and...
-
throughout this time
principles that form the
foundation of
differential geometry and
calculus were used in geodesy,
although in a much
simplified form....
- In
calculus, the
differential represents the prin****l part of the
change in a
function y = f ( x ) {\displaystyle y=f(x)} with
respect to
changes in the...
- for what used to be
called the
absolute differential calculus (the
foundation of
tensor calculus),
tensor calculus or
tensor analysis developed by Gregorio...
