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Results & Lemmas (8)
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Theorem 2.1.
Theorem 2.1. A function µ B is in the family ( ) µ δ σ λ,,, H if and only if
Theorem 2.1. A function µ B is in the family ( ) µ δ σ λ , , , H if and only if
Corollary 2.1.
Corollary 2.1. If ( ),,,, µ δ σ λ ∈ µ H B then
Corollary 2.1. If ( ), , , , µ δ σ λ ∈ µ H B then
Theorem 2.2.
Theorem 2.2. Let ( ).,,, µ δ σ λ ∈ µ H B Then
Theorem 2.2. Let ( ). , , , µ δ σ λ ∈ µ H B Then
Theorem 2.3.
Theorem 2.3. If ( ),,,, µ δ σ λ ∈ µ H B then
Theorem 2.3. If ( ), , , , µ δ σ λ ∈ µ H B then
Theorem 2.4.
Theorem 2.4. If ( ),,, µ δ, σ λ ∈ µ H B then
Theorem 2.4. If ( ), , , µ δ , σ λ ∈ µ H B then
Theorem 2.5.
Theorem 2.5. Let ( ) z z B = µ1 and
Theorem 2.5. Let ( ) z z B = µ1 and
Corollary 2.1
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Corollary 2.1, we find that ( )( )( ) ( ) ( ) ( ) ( ) ( )
Corollary 2.1, we find that ( )( )( ) ( ) ( ) ( ) ( ) ( )
Theorem 2.6.
Theorem 2.6. If ( ) µ δ σ λ ∈ µ,,, H h and
Theorem 2.6. If ( ) µ δ σ λ ∈ µ , , , H h and
Definitions (2)
Def 2.1.
Definition 2.1. A function µ B is said to be in the family ( ) µ δ σ λ,
Definition 2.1. A function µ B is said to be in the family ( ) µ δ σ λ ,
Def 2.2.
Definition 2.2. A function µ B is said to be in the family ( ) µ δ σ λ,
Definition 2.2. A function µ B is said to be in the family ( ) µ δ σ λ ,