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Alexander Tessler

Researcher at Langley Research Center

Publications -  88
Citations -  4367

Alexander Tessler is an academic researcher from Langley Research Center. The author has contributed to research in topics: Finite element method & Zigzag. The author has an hindex of 37, co-authored 86 publications receiving 3627 citations. Previous affiliations of Alexander Tessler include Polytechnic University of Turin & United States Department of the Army.

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A three-node mindlin plate element with improved transverse shear

TL;DR: In this paper, a displacement methodology for Mindlin elements, recently employed in the development of an efficient, four-node quadrilateral (MIN4), is the basis for a three-node, explicitly integrated triangular element (MIN3).
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A least-squares variational method for full-field reconstruction of elastic deformations in shear-deformable plates and shells

TL;DR: In this article, a variational principle is formulated for the inverse problem of full-field reconstruction of three-dimensional plate/shell deformations from experimentally measured surface strains, based upon the minimization of a least-squares functional that uses the complete set of strain measures consistent with linear, first-order shear deformation theory.
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On a hierarchy of conforming timoshenko beam elements

TL;DR: In this paper, a hierarchy of beam elements which include the effects of transverse shear deformation and rotary inertia is presented, and a series of constrained elements can be generated by imposing a continuous shear constraint condition on each member of the beam element family.
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A consistent refinement of first-order shear deformation theory for laminated composite and sandwich plates using improved zigzag kinematics

TL;DR: In this article, a refined zigzag theory is presented for laminated-composite and sandwich plates that includes the kinematics of first-order shear-deformation theory as its baseline.
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A Refined Zigzag Beam Theory for Composite and Sandwich Beams

TL;DR: In this article, a variationally consistent theory is derived from the virtual work principle and employs a piecewise linear zigzag function that provides a more realistic representation of the deformation states of flexible beams than other similar theories.