Results 191 to 200 of about 71,844 (227)
We use palaeohydrology to quantify landscape‐scale geomorphic change in the Eocene Southern Pyrenean foreland. In response to hyperthermal events and tectonics during mountain‐building, rivers became suddenly steeper and faster, with enhanced water and sediment flux and a marked change in planform.
Jonah S. McLeod+8 more
wiley +1 more source
Fredholm Operators and Einstein Metrics on Conformally Compact Manifolds
John M. Lee
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The Individuality of Meaning in Life
Abstract In contemporary philosophical discourse, there is a widespread assumption that meaning in life is individual: that it is a value inherent in individual human lives, that the content of this meaning varies from individual to individual, and that it differs in degree based on the individual. Despite these claims, however, objectivist theories of
Roland Kipke
wiley +1 more source
Boundary regularity, uniqueness and non-uniqueness for AH Einstein metrics on 4-manifolds
Michael T. Anderson
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About theS3group-manifold reduction of Einstein gravity [PDF]
Román Linares
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WNT5a export onto extracellular vesicles studied at single‐molecule and single‐vesicle resolution
WNT signaling, which orchestrates tissue development and homeostasis, is mediated by hydrophobic WNT proteins traveling from secreting to receiving cells on various carriers. Here, fusion constructs of fluorescent proteins with WNT5a were developed and functionally validated.
Antonia Schubert+16 more
wiley +1 more source
Harmonic morphisms with one-dimensional fibres on Einstein manifolds
Radu Pantilie, John Carter Wood
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On Standing Waves of 1D Nonlinear Schrödinger Equation With Triple Power Nonlinearity
ABSTRACT For the one‐dimensional nonlinear Schrödinger equation with triple power nonlinearity and general exponents, we study analytically and numerically the existence and stability of standing waves. Special attention is paid to the curves of nonexistence and curves of stability change on the parameter planes.
Theo Morrison, Tai‐Peng Tsai
wiley +1 more source
Stochastic Multisymplectic PDEs and Their Structure‐Preserving Numerical Methods
ABSTRACT We construct stochastic multisymplectic systems by considering a stochastic extension to the variational formulation of multisymplectic partial differential equations proposed in Hydon [Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 461 (2005): 1627–1637].
Ruiao Hu, Linyu Peng
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Scalar curvature, metric degenerations and the static vacuum Einstein equations on 3-manifolds, II
Michael T. Anderson
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