• 제목/요약/키워드: Field note

검색결과 202건 처리시간 0.021초

A NOTE ON DISCRETE SEMIGROUPS OF BOUNDED LINEAR OPERATORS ON NON-ARCHIMEDEAN BANACH SPACES

  • Blali, Aziz;Amrani, Abdelkhalek El;Ettayb, Jawad
    • 대한수학회논문집
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    • 제37권2호
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    • pp.409-414
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    • 2022
  • Let A ∈ B(X) be a spectral operator on a non-archimedean Banach space over an algebraically closed field. In this note, we give a necessary and sufficient condition on the resolvent of A so that the discrete semigroup consisting of powers of A is uniformly-bounded.

SOAP 기록 모델 개발 (Development of SOAP Note Model)

  • 배성수;김호봉;김수민
    • The Journal of Korean Physical Therapy
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    • 제11권1호
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    • pp.143-147
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    • 1999
  • This study was to provide model of SOAP Note, as a English and a Korean. English model was written with abbreviation. Abbreviations are und as a time and space saver while writing a notes. Acceptable abbreviations varies from one facility to the next, particularly terminology specific to allied health field such as physical therapy and occupational therapy. Based on the research results, the following consideration and guideline are presented. 1. Include the SOAP Note in curriculums of physical therapy. 2. The list of abbreviation have to approved between the Korea Hospital Association and the Korea Physical Therapy Association.

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초심해 용 유전개발선의 설계 (Design of Field Development Ship for Ultra-Deepwater)

  • Park, H.S.;S.W. Yoon;I.M. Song
    • 한국해양공학회:학술대회논문집
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    • 한국해양공학회 2001년도 춘계학술대회 논문집
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    • pp.87-92
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    • 2001
  • This technical note is intended to introduce a state-of-the-art offshore construction vessel. This unique vessel is for multi-purpose Field Development Ship (FDS) for deepwater to ultra-deepwater. The FDS is a construction vessel with dynamic positioning (DP) system intended to develop offshore oil and gas field in water depth up to 3000 m. The design criteria and main capacities of the vessel are discussed.

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A NOTE ON THE VALUATION

  • Park, Joong-Soo
    • 한국수학교육학회지시리즈B:순수및응용수학
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    • 제1권1호
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    • pp.7-11
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    • 1994
  • Classically, valuation theory is closely related to the theory of divisors and conversely. If D is a Dedekined ring and K is its quotient field, then we can clearly construct the theory of divisors on D (or K), and then we can induce all the valuations on K ([3]). In particular, if K is a number field and A is the ring of algebraic integers, then since Z is Dedekind, A is a Dedekind rign and K is the field of fractions of A.(omitted)

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