Huiayu Jian
Published 2003-01-15Version 1
De Giorgi conjectured in 1979 that if a sequence of functionals converges in the sense of Gamma-convergence to a limiting functional, then the corresponding gradient flows will converge as well after changing timescale appropriately. It is shown that this conjecture holds true for a rather wide kind of functionals.
Journal: Science in China, Ser.A, 42(1999), 133-139
A nonlocal approximation of the Gaussian perimeter: Gamma convergence and Isoperimetric properties
On the Gamma convergence of functionals defined over pairs of measures and energy-measures
Gamma Convergence for the de Gennes-Cahn-Hilliard energy
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