Computational topology of graphs on surfaces [PDF]
Éric Colin de Verdière
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Bio‐Inspired Molecular Events in Poly(Ionic Liquids)
Originating from dipolar and polar inter‐ and intra‐chain interactions of the building blocks, the topologies and morphologies of poly(ionic liquids) (PIL) govern their nano‐ and micro‐processibility. Modulating the interactions of cation‐anion pairs with aliphatic dipolar components enables the tunability of properties, facilitated by “bottom‐up ...
Jiahui Liu, Marek W. Urban
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On the origin of the large hydrophobic solvation driving forces at metal- and oxide-water interfaces. [PDF]
Bin Jassar M, Pezzotti S.
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Molecular engineering of polymersome surface topology. [PDF]
Ruiz-Pérez L +6 more
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Shape and topology from noisy triangulated surfaces in a multiple view reconstruction toolchain
Tilman Wekel
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s‐Orbital Mediated Metavalent Bonding Enables State‐Of‐The‐Art n‐Type AgBiSe2 Thermoelectrics
Metavalent bonding (MVB) underpins the exceptional property portfolio of chalcogenides. Typical MVB solids are mainly found in p‐bonded systems. This work reveals that MVB can also be formed with s‐p orbital interactions upon forming a single‐electron σ‐bond, as exemplified in AgBiSe2.
Binrong Huang +13 more
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Surface expression, single-channel analysis and membrane topology of recombinant Chlamydia trachomatis Major Outer Membrane Protein [PDF]
Heather E. Findlay +2 more
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The repair and regeneration of brain tissue faces both biological and technical challenges. Injectable bioscaffolds offer new opportunities to stimulate tissue regrowth in the brain by recruiting neural stem cells. Here, the translational issues are reviewed that need to be address to advance this promising new therapeutic approach from the bench to ...
Michel Modo, Alena Kisel
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Polymerization-Induced Phase Segregation and Self-Assembly of Siloxane Additives to Provide Thermoset Coatings with a Defined Surface Topology and Biocidal and Self-Cleaning Properties. [PDF]
Mansouri J +8 more
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Topological complexity of surfaces
[Excerpt]The notion of topological complexity of a space has been introduced by M. Farber in [F03] in order to give a topological measure of the complexity of the motion planning problem in robotics. Given a mechanical system, this problem consists of constructing an algorithm telling how to move from any initial state to any final state.[...]
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