Wyniki wyszukiwania dla: ACTIVE DIRECTORY

• Differentiating between Inactive and Active States of Rhodopsin by Atomic Force Microscopy in Native Membranes

  Publikacja

  • S. Senapati
  • A. Poma
  • M. Cieplak
  • S. Filipek
  • P. Park

  - ANALYTICAL CHEMISTRY - Rok 2019

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• Antimicrobial and conformational studies of the active and inactive analogues of the protegrin-1 peptide

  Publikacja

  • S. Rodziewicz-Motowidło
  • B. Mickiewicz
  • K. Greber
  • E. Sikorska
  • Ł. Szultka
  • E. Kamysz
  • W. Kamysz

  - FEBS Journal - Rok 2010

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• Cuaderno Activa

  Czasopisma

  ISSN: 2027-8101

• Archive of Mechanical Engineering

  Czasopisma

  ISSN: 0004-0738 , eISSN: 2300-1895

• Active and Passive Electronic Components

  Czasopisma

  ISSN: 0882-7516 , eISSN: 1563-5031

• Active Learning in Higher Education

  Czasopisma

  ISSN: 1469-7874 , eISSN: 1741-2625

• Frontiers in Sports and Active Living

  Czasopisma

  eISSN: 2624-9367

• An isogeometric finite element formulation for frictionless contact of Cosserat rods with unconstrained directors

  Publikacja

  • M. Choi
  • S. Klinkel
  • R. Sauer

  - COMPUTATIONAL MECHANICS - Rok 2022

  This paper presents an isogeometric finite element formulation for nonlinear beams with impenetrability constraints, based on the kinematics of Cosserat rods with unconstrained directors. The beam cross-sectional deformation is represented by director vectors of an arbitrary order. For the frictionless lateral beam-to-beam contact, a surface-to-surface contact algorithm combined with an active set strategy and a penalty method...

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• The role of a pharmacist in a hospice: a nationwide survey among hospice directors, pharmacists and physicians

  Publikacja

  • I. Pawłowska
  • L. Pawłowski
  • M. Lichodziejewska-Niemierko

  - European Journal of Hospital Pharmacy-Science and Practice - Rok 2016

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• An isogeometric finite element formulation for geometrically exact Timoshenko beams with extensible directors

  Publikacja

  • M. Choi
  • R. Sauer
  • S. Klinkel

  - COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING - Rok 2021

  An isogeometric finite element formulation for geometrically and materially nonlinear Timoshenko beams is presented, which incorporates in-plane deformation of the cross-section described by two extensible director vectors. Since those directors belong to the space R3, a configuration can be additively updated. The developed formulation allows direct application of nonlinear three-dimensional constitutive equations without zero...

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