Compartmentalization of a single morphogen into intra- and extracellular fields with nonlinear coupling produces diffusion-driven instabilities enabling Turing patterns.
Reaction-Diffusion Model as a Framework for Understanding Biological Pattern Formation
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Identifies conditions and explicit constructions allowing polynomial-size quantum circuits to implement geometry oracles for pseudorandom textured materials, in contrast to Grover-hard unstructured cases.
Turing patterns on non-fluctuating lattices under mechanical stress modeled by Finsler geometry respond to external forces similarly to those on fluctuating membranes.
citing papers explorer
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Single-morphogen Turing instability driven by nonlinear intracellular-extracellular coupling
Compartmentalization of a single morphogen into intra- and extracellular fields with nonlinear coupling produces diffusion-driven instabilities enabling Turing patterns.
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How to make quantum cheese: efficient geometry oracles for exponentially many pseudorandom microstructures
Identifies conditions and explicit constructions allowing polynomial-size quantum circuits to implement geometry oracles for pseudorandom textured materials, in contrast to Grover-hard unstructured cases.
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Turing patterns on non-fluctuating surfaces under mechanical stresses
Turing patterns on non-fluctuating lattices under mechanical stress modeled by Finsler geometry respond to external forces similarly to those on fluctuating membranes.