If [PHI] is a left translation invariant subspace
M = I) and do not consider restarting, we can analyze performance based on invariant subspace
The main theme of the proceedings is the invariant subspace
of the shift operator S or its adjoint S*, on certain reproducing kernal Hilbert spaces of analytic functions on the open unit disk.
v) If M is an invariant subspace
of T, then the restriction has [T|.
A subspace M is invariant for T if T(M) [subset not equal to] M and a part of an operator is a restriction of it to an invariant subspace
Let X be the 3rd order B-spline shift invariant subspace
We prove in such a case that these point bifurcations which are transversal to the invariant subspace
generate two periodic of period 2 points in a neighbourhood of the given point and besides can simultaneously give rise to orbits that are homoclinic to the periodic points.
Suppose that in a locally convex space X there exists T [member of] L(X) which has no closed invariant subspace
SRRIT is a Fortran program to calculate an approximate orthonormal basis for a dominant invariant subspace
of a real matrix A by the method of simultaneous iteration.
A subspace M of X is an invariant subspace
for T, if TM [subset or equal to] M; if further, dimX/M < [infinity], it is called a finite codimensional invariant subspace
In case H is not unreduced, one has found an invariant subspace
, often referred to as a lucky breakdown as the projected counterpart contains now all the essential information and one can solve the problem without approximation error; the residual becomes zero.
MATHEMATICAL EXPRESSION OMITTED] This invariant subspace
has dimension 3.