linear operator मीनिंग इन हिंदी

अधिक: आगे

This article considers mainly linear operators, which are the most common type.
Some operators ( specifically, self-adjoint linear operators ) correspond to physical observables.
Consider linear operators on a finite-dimensional vector space over a perfect field.
Orthogonal projection onto a line,, is a linear operator on the plane.
One may study this linear operator in the context of functional analysis.
Let and be Banach spaces and be a continuous linear operator.
Any linear operator defined on a finite-dimensional normed space is bounded.
Suppose that is a collection of continuous linear operators from to.
For example, a Fourier, Laplace transforms, and linear operator theory, that are applicable.
Linear operators also play a great role in the infinite-dimensional case.

संज्ञा.

an operator that obeys the distributive law: A(f+g) = Af + Ag (where f and g are functions)