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Exact(34)
X ( s ) is the fundamental solution of (36).
We assume that is the fundamental solution matrix of with.
where X ( t ) is the fundamental solution matrix of (3.1).
and K = K x,t) is the fundamental solution to the heat equation defined by: (2.4).
Assume Φ ( t ) is the fundamental solution matrix of u ″ + α 2 u = 0 with Φ ( 0 ) = I.
since is the fundamental solution of at the origin by Theorem 2.2; however the left-hand side is (2.18).
Similar(26)
Let be the fundamental solution of (4.1).
Let be a solution of (3.1), and on for any be the fundamental solution of (4.14).
Let be the fundamental solution of (1.1) (or (1.2)), that is, the sequence in satisfying (2.11).
Let (1.2). be the fundamental solution of the heat equation [21].
Let (mathcal{B}(t)) be the fundamental solution matrix of ((Lambda (t))).
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