Aproximarea functionalelor liniare

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$P 0.1 Stabilişti natura şsi suma seriilor: a) Σ 1 n\ ; b) Σ arctan 1 n# + n ...$

Introducere Derivare numerică Integrare numerică Cuadraturi adaptive Cuadraturi . . . Cuadraturi . . . Formule . . . Home Page Title Page ◭◭ ◮◮ ◭ ◮ Page 21 of 58 Go Back Full Screen Close Quit Deoarece R este liniar, rezultă că o formulă de cuadratură are gradul de exactitate d dacă ¸si numai dacă R(ej) = 0, j = 0, d ¸si R(ed+1) = 0. Dacă gradul de exactitate al unei formule de cuadratură este cunoscut, restul se poate determina cu ajutorul teoremei lui Peano.
Introducere Derivare numerică Integrare numerică Cuadraturi adaptive Cuadraturi . . . Cuadraturi . . . Formule . . . Home Page Title Page ◭◭ ◮◮ ◭ ◮ Page 21 of 58 Go Back Full Screen Close Quit Deoarece R este liniar, rezultă că o formulă de cuadratură are gradul de exactitate d dacă ¸si numai dacă R(ej) = 0, j = 0, d ¸si R(ed+1) = 0. Dacă gradul de exactitate al unei formule de cuadratură este cunoscut, restul se poate determina cu ajutorul teoremei lui Peano.
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Aproximarea functionalelor liniare

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