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Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
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Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
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Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier

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Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier
Journal Article

Subharmonic Additions to the Beurling–Malliavin Theorems. I. On the Multiplier

2024
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Overview
The Beurling–Malliavin Theorem on the multiplier and its various versions give several variants of conditions for the function on the real axis , under which this function can be multiplied by an entire, bounded on , function of arbitrarily small exponential type so that the product of is bounded on . We consider a new version for the function , where and is a pair of subharmonic functions of finite type with finite logarithmic integrals over .