It remains a conjecture as to whether there always exists a basis of paths in which the blue is a convex combination.
Equation (2.1) is disconjugate on a compact interval if and only if there exists a basis of solutions such that (2.2). on.
Since E is a Hilbert space, then there exists a basis { v n } ⊂ X such that X = ⨁ j ≥ 1 X j ¯, where X j = span { v j }.
Then there exists a basis { e 1, e 2, …, e n } for X such that ∥ e i ∥ = 1 and e i ⊥ B [ { e k } k ≠ i ] for all i = 1, 2, …, n.
For a given time interval, say [0, T], regularly sampled with N samples, and a fixed bandwidth [-F, F], one can ensure that there exists a basis with d sequences of length N that concentrate most of their energy inside [-F, F], provided T ≥ d/(2F).
If ((mathbb{Y}, { p_{i} } _{iin I} )) is a locally convex space, then a convex cone (mathbb{K}subsetmathbb{Y}) is said to be normal if there exists a basis B of ({ p_{i} } _{iin I}) such that, for each (pin B) and all (x,yinmathbb{K}), thetapreceq xpreceq yquad Longrightarrowquad p (x )leqslant p (y ).
Given RANKL expression on both T and B cells, there exists a basis for concern about an increased risk of serious infections and tumor development or progression with denosumab.
Then there exists a orthonormal basis {e k } of H, and also is one orthogonal basis of H2.
Then there exists a Hilbert basis composed of eigenvectors of (mathcal{T}).
The answer is Yes if and only if there exists a common basis in these two matroids.
