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Let (rin C^infty (overline{D})) be a defining function for D such that (u=-log (-r)) is strictly plurisubharmonic.
Let (tilde{rho }in C^4 overline{D})) be a defining function for D such that (tilde{u}=-log (-tilde{rho })) is strictly plurisubharmonic.
Similar(58)
end{aligned}(A function satisfying the first two conditions is called a defining function for (Omega ), and a defining function normalized by the third condition is called a Levi defining function).
Every geometric type of elementary form can be characterized by a defining function, which is a specific case of the general polynomial fitted function.
Defining ({tilde{u}}= u -kappa phi ), where (phi ) is a negative defining function of (Omega ), as in Sects.
Let be a function defined on.
Let be a function defined by (2.2).
Let A be a function defined on ({mathbb{R}^{n}}).
and let be a function defined on a neighborhood of.
Let f be a function defined on (mathbb{N}_{a}).
Let f be a function defined on ([0,a]).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com