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Let ρ be a regular function pseudomodular.
Definition 2.2 Let ρ be a regular function pseudomodular.
Let ρ be a regular function pseudomodular; (a) we say that ρ is a regular convex function semimodular if ρ ( α f ) = 0 for every α > 0 implies f = 0 ρ-a.e.; (b) we say that ρ is a regular convex function modular if ρ ( f ) = 0 implies f = 0 ρ-a.e. .
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The crystal structure type for most actinoid trifluorides is the same as that of lanthanum trifluoride, and, since the radius of the ion is a regular function of the atomic number, the circumstance allows extrapolation from the lanthanum compound to the actinoid compound and interpolation between known compounds in the series to determine missing values.
Hence, this part is a regular function.
And obviously, when (k=1), a k-regular function is a regular function.
We say that ρ is a regular function semimodular if (rho (alpha f) = 0) for every (alpha> 0) implies (f=0) ρ-a.e.; We say that ρ is a regular function modular if (rho(f) = 0) implies (f=0) ρ-a.e.
(a) We say that ρ is a regular function semimodular if ρ ( α f ) = 0 for every α > 0 implies f = 0 ρ-a.e.; (b) We say that ρ is a regular function modular if ρ ( f ) = 0 implies f = 0 ρ-a.e. .
(1) We say that ρ is a regular function semimodular if (rho (alpha f) = 0) for every (alpha> 0) implies (f=0) ρ-a.e.; (2) We say that ρ is a regular function modular if (rho(f) = 0) implies (f=0) ρ-a.e.
We say that ρ is a regular function semimodular if ρ ( α f ) = 0 for every α > 0 implies f = 0 ρ-a.e.; We say that ρ is a regular function modular if ρ ( f ) = 0 implies f = 0 ρ-a.e.
On the other hand the singular integral equation method can treat successfully the singular fields appearing in engineering problems when the right hand side of it is a regular function.
More suggestions(15)
become a regular function
be a periodical function
be a homogeneous function
be a nonincreasing function
be a meromorphic function
be a direct function
be a strong function
be a linear function
be a measurable function
be a multivalued function
be a periodic function
be a holomorphic function
be a rational function
be a small function
be a fuzzy function
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Justyna Jupowicz-Kozak
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