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Study on the influencing factors of shear strength of loess mudstone interface. [PDF]
Ren X, Liu S, Zhu T, Xu B.
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Challenges and advances of sulfide solid electrolytes for high-energy-density sodium metal batteries. [PDF]
Chen K +7 more
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Cell-matrix contact structures
Cellular and Molecular Life Sciences, 2001Cell-extracellular matrix contacts are points on cell surfaces where adhesion receptors tether cells to matrix and are linked intracellularly to cytoskeletal components. These structures integrate cell organisation within tissues, support cell motility and specialised activities of differentiated cells, and transduce extracellular signals.
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Realistic Metal–Graphene Contact Structures
ACS Nano, 2013The contact resistance of metal-graphene junctions has been actively explored and exhibited inconsistencies in reported values. The interpretation of these electrical data has been based exclusively on a side-contact model, that is, metal slabs sitting on a pristine graphene sheet.
Cheng, Gong +7 more
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Contact Structure with Basic Potentials
International Journal of Theoretical Physics, 2005A contact structure on a manifold \(M\) of odd dimension \(2n+1\) is a 1-form \(\eta\) such that \(\eta \wedge d\eta ^n\) is a volume form. We recall that, in such a case, there exists a unique vector field \(\xi\), called the characteristic (Reeb) vector field, characterized by \(i_\xi \eta=1\) and \(i_\xi d\eta=0\).
Frescura, F. A. M., Lubczonok, G.
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2006
In this paper we investigate weak contact relations C on a lattice L, in particular, the relation between various axioms for contact, and their connection to the algebraic structure of the lattice. Furthermore, we will study a notion of orthogonality which is motivated by a weak contact relation in an inner product space.
Ivo Düntsch, Michael Winter
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In this paper we investigate weak contact relations C on a lattice L, in particular, the relation between various axioms for contact, and their connection to the algebraic structure of the lattice. Furthermore, we will study a notion of orthogonality which is motivated by a weak contact relation in an inner product space.
Ivo Düntsch, Michael Winter
openaire +1 more source

