Sentence examples for with compact supports from inspiring English sources

Proof It suffices to consider functions with compact supports on R q, +. □.

By we denote the set of all functions f ∈ C m (R n ) with compact supports.

A distribution is a linear functional on of infinitely differentiable functions on with compact supports such that for every compact set there exist constants and satisfying (2.1).

By C 0 m ( R n ) we denote the set of all functions f ∈ C m ( R n ) with compact supports.

Then the operator v ( D - z ) - 1 v - 1 in L 2 ( R ) defined on functions with compact supports extends to a bounded operator.

This gives the equality (4.4) since it holds over the dense subspace (C_{0} (U_{tau}(infty) )) of functions with compact supports.

for all with compact support.

whenever, is nonnegative with compact support in.

for all with compact support in.

for all (nonegative) φ ∈ H 0 1, p with compact support.

holds for all ϕ ∈ W 1, p with compact support.