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(b there exists a resolvent of the operator and (7.6).
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holds for the solution of problem (6.1), (b)for and for sufficiently large, there exists a resolvent and (6.10).
There exists a resolvent operator (R t,s)) for equation (5.1).
(a) There exists a resolvent operator (R t, s)) for problem (5.7 - 5.8 5.7 - 5.8
As a consequence, there exists a resolvent operator (R cdot)) defined on Δ.
There exists a resolvent operator (R t, s)) for problem (5.7 - 5.8 5.7 - 5.8
From Result 2, there exists a resolvent operator which is bounded from to.
Under the above conditions, the following properties are fulfilled: (a) There exists a resolvent operator (R t,s)) for equation (5.1).
(12) Then, for sufficiently large positive δ and (operatorname {Re}lambda geq 0), there exists a unique solution of the resolvent equation A_{h}^{x}u^{h} ( x ) +lambda u^{h} ( x ) =f^{h} ( x ), quad xin mathbb{R}_{hn}^ (13) and the following formula: f^{h} ( y ) h^{n} bigl( A_{h}^{x}+lambda I bigr) ^{-1}f^{h} ( x ) =sum_{yin mathbb{R}_{hn}^G_{h} ( x,y lambda ) (14) holds.
Set S = ( 2 I − T ) − 1 (i.e., S is a resolvent of the monotone operator I − T ).
Then there exists a unique α-resolvent operator for problem (2.1 - 2.2 2.1 - 2.2
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