bounded closure 中文意思是什麼

bounded closure 解釋
有界閉包
  • bounded : adj. 1. 有界限的,有限制的。2. 【數學】有界的。n. -ness
  • closure : n 1 關閉,停業;截止;末尾,結束;〈英議會〉終止辯論(=〈美國〉 cloture)。2 閉塞物;【建築】隔...
  1. A note on non - closure property of sublogarithmic space - bounded 1 - inkdot alternating pushdown automata with only existential universal states

    因為它們為計算機科學理論的研究提供了一個基本的思想和數學模型。
  2. 13 yoshinaga t, xu j, inoue k. a note on closure property of sublogarithmic space - bounded 1 - inkdot alternating turing machines with only existential universal states

    例如,關系在關系代數運算下的結果仍為關系,我們稱關系集合在關系代數運算下封閉。
  3. This paper investigates the closure property of sublogarithmic space - bounded 1 - inkdot alternating pushdown automata with only existential universal states, and shows, for example, that for any function l such that l loglogn and l o, the class of sets accepted by weakly strongly l space - bounded 1 - inkdot two - way alternating pushdown automata with only existential universal states is not closed under concatenation with regular sets, length - preserving homomorphism, and kleene closure

    Chandra kozen和stockmeyer提出了交替性alternation作為并行計算的一個理論模型。交替式alternating圖靈機是非確定性圖靈機的推廣,它的狀態集合被分為萬能狀態universal state和存在狀態existential state 。非確定性圖靈機可看作只有存在狀態的交替式圖靈機。
  4. And beginning with a perturbed nls equation, using a multi - scales perturbation expansion, we get the zero order and the first order equations, discuss the eigenstates of the operator in the equations, induct relevant " derivative states ", form the completeness of the bounded eigenstates of the associated operator in li space, and expand the corresponding parameters in the closure, get a series evolution equations of the coefficients in the expanded formulas, find the first order approximate solution by researching the evolution equations. this paper also gives the basis of this method - the completeness we have formed and the singular perturbation technique

    ) dinser方程的求解問題,討論了自伴運算元的本徵函數的正交性和完備性,介紹了尋求微分方程的近似解常用的攝動方法,並從帶有某種擾動項的nls方程出發,利用多重尺度的攝動方法得到了方程的零級近似方程和一級近似方程,通過對近似方程中運算元的特徵態的討論,引入適當的「導出態」 ,建立了運算元在l _ 2空間的特徵態的完備性。
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