Convergence proof techniques
Convergence proof techniques are canonical components of mathematical proofs that sequences or functions converge to a finite limit when the argument tends to infinity. There are many types of series
Charpit method
The Charpit method is a method for finding solutions of second-order partial differential equations in mathematics. The second-order partial differential equation is (1). (2) Then the general solution
Fuzzy differential equation
Fuzzy differential equation are general concept of ordinary differential equation in mathematics defined as differential inclusion for non-uniform upper hemicontinuity convex set with compactness in f
Local invariant cycle theorem
In mathematics, the local invariant cycle theorem was originally a conjecture of Griffiths which states that, given a surjective proper map from a Kähler manifold to the unit disk that has maximal ran
Cayley configuration space
In mathematics, the Cayley configuration space of a over a set of its non-edges , called Cayley parameters, is the set of distances attained by over all its , under some -norm. In other words, each fr
Language of mathematics
The language of mathematics or mathematical language is an extension of the natural language (for example English) that is used in mathematics and in science for expressing results (scientific laws, t
Proper integral
Proper integral is a kind of integral in Integral calculus , a branch of Mathematics in Calculus .
Quasimorphism
In mathematics, given a group , a quasimorphism (or quasi-morphism) is a function which is additive up to bounded error, i.e. there exists a constant such that for all . The least positive value of fo
Fuzzy differential inclusion
Fuzzy differential inclusion is tha culmination of Fuzzy concept and Differential inclusion introduced by Lotfi A. Zadeh which became popular.,, , f(t,x(t)] is a fuzzy valued continuous function on eu
Mathematics
Mathematics is an area of knowledge that includes the topics of numbers, formulas and related structures, shapes and the spaces in which they are contained, and quantities and their changes. These top
Outline of mathematics
Mathematics is a field of study that investigates topics such as number, space, structure, and change.
Tame topology
In mathematics, a tame topology is a hypothetical topology proposed by Alexander Grothendieck in his research program Esquisse d’un programme under the French name topologie modérée (moderate topology
Path space (algebraic topology)
In algebraic topology, a branch of mathematics, the path space of a based space is the space that consists of all maps from the interval to X such that , called paths. In other words, it is the mappin