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  2. Lattice model (biophysics) - Wikipedia

    en.wikipedia.org/wiki/Lattice_model_(biophysics)

    Lattice models in biophysics represent a class of statistical-mechanical models which consider a biological macromacromolecule (such as DNA, protein, actin, etc.) as a lattice of units, each unit being in different states or conformations.

  3. Lattice path - Wikipedia

    en.wikipedia.org/wiki/Lattice_Path

    So the total number of lattice paths remains the same. Sets of NE lattice paths squared, with the second copy rotated 90° clockwise. Superimpose the NE lattice paths squared onto the same rectangular array, as seen in the figure below. We see that all NE lattice paths from (,) to (,) are accounted for. In particular, any lattice path passing ...

  4. Schröder number - Wikipedia

    en.wikipedia.org/wiki/Schröder_number

    The (large) Schröder numbers count both types of paths, and the little Schröder numbers count only the paths that only touch the diagonal but have no movements along it. [ 3 ] Just as there are (large) Schröder paths, a little Schröder path is a Schröder path that has no horizontal steps on the x {\displaystyle x} -axis.

  5. Lattice protein - Wikipedia

    en.wikipedia.org/wiki/Lattice_protein

    Lattice proteins are highly simplified models of protein-like heteropolymer chains on lattice conformational space which are used to investigate protein folding. [1] Simplification in lattice proteins is twofold: each whole residue ( amino acid ) is modeled as a single "bead" or "point" of a finite set of types (usually only two), and each ...

  6. Schröder–Hipparchus number - Wikipedia

    en.wikipedia.org/wiki/Schröder–Hipparchus_number

    The closely related large Schröder numbers are equal to twice the Schröder–Hipparchus numbers, and may also be used to count several types of combinatorial objects including certain kinds of lattice paths, partitions of a rectangle into smaller rectangles by recursive slicing, and parenthesizations in which a pair of parentheses surrounding the whole sequence of elements is also allowed.

  7. Wiener index - Wikipedia

    en.wikipedia.org/wiki/Wiener_index

    In chemical graph theory, the Wiener index (also Wiener number) introduced by Harry Wiener, is a topological index of a molecule, defined as the sum of the lengths of the shortest paths between all pairs of vertices in the chemical graph representing the non-hydrogen atoms in the molecule.

  8. Coffee prices rise to nearly 50-year high due to weather ...

    www.aol.com/news/coffee-prices-rise-nearly-50...

    Coffee beans are hitting record high prices not seen in nearly 50 years after difficult growing seasons among some of the world's top producing regions. Earlier this week, the Wall Street Journal ...

  9. Lindström–Gessel–Viennot lemma - Wikipedia

    en.wikipedia.org/wiki/Lindström–Gessel...

    An n-path from an n-tuple (,, …,) of vertices of G to an n-tuple (,, …,) of vertices of G will mean an n-tuple (,, …,) of paths in G, with each leading from to . This n -path will be called non-intersecting just in case the paths P i and P j have no two vertices in common (including endpoints) whenever i ≠ j {\displaystyle i\neq j} .