Search Results - "Ghosh, Nirupam"

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  1. 1

    Invariant Subspaces of Idempotents on Hilbert Spaces by Bala, Neeru, Ghosh, Nirupam, Sarkar, Jaydeb

    Published in Integral equations and operator theory (01-03-2023)
    “…In the setting of operators on Hilbert spaces, we prove that every quasinilpotent operator has a non-trivial closed invariant subspace if and only if every…”
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    Journal Article
  2. 2

    Application of conformal mapping to two-dimensional flows in an anisotropic aquifer by Ghosh, Nirupam, Karmakar, Timir, Raja Sekhar, G. P.

    “…Analytic element method plays a crucial role to solve fluid flow problems in porous media having isotropic hydraulic conductivity. Flow problems in anisotropic…”
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    Journal Article
  3. 3

    A convolution property of univalent harmonic right half-plane mappings by Ali, Md Firoz, Allu, Vasudevarao, Ghosh, Nirupam

    Published in Monatshefte für Mathematik (01-12-2020)
    “…We consider the convolution of right half-plane harmonic mappings in the unit disk D : = { z ∈ C : | z | < 1 } with respective dilatations e i α ( z + a ) / (…”
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    Journal Article
  4. 4

    Bohr type inequality for Cesáro and Bernardi integral operator on simply connected domain by Allu, Vasudevarao, Ghosh, Nirupam

    “…In this article, we study the Bohr type inequality for Cesáro operator and Bernardi integral operator acting on the space of analytic functions defined on a…”
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    Journal Article
  5. 5

    On a subclass of harmonic close-to-convex mappings by Ghosh, Nirupam, Vasudevarao, A.

    Published in Monatshefte für Mathematik (04-02-2019)
    “…Let H denote the class of harmonic functions f defined in D : = { z ∈ C : | z | < 1 } , and normalized by f ( 0 ) = 0 = f z ( 0 ) - 1 . In this paper, for α ≥…”
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    Journal Article
  6. 6

    Coefficient Estimates for Certain Subclass of Analytic Functions Defined by Subordination by Ghosh, Nirupam, Vasudevarao, A.

    Published in Filomat (01-01-2017)
    “…In this article we determine the coefficient bounds for functions in certain subclasses of analytic functions defined by subordination which are related to the…”
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    Journal Article
  7. 7

    The radii of fully starlikeness and fully convexity of a harmonic operator by Ghosh, Nirupam, Vasudevarao, A.

    Published in Monatshefte für Mathematik (11-04-2019)
    “…Let f = h + g ¯ be a normalized harmonic mapping in the unit disk D : = { z ∈ C : | z | < 1 } . In this paper, we study the radius of fully starlikeness and…”
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    Journal Article
  8. 8

    Some basic properties of certain subclass of harmonic univalent functions by Ghosh, Nirupam, Vasudevarao, A.

    Published in Complex variables and elliptic equations (02-12-2018)
    “…For , let denote the class of sense preserving harmonic mappings in the unit disk satisfying . The main aim of this paper is to study some basic properties…”
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    Journal Article
  9. 9

    Bohr type inequality for {C}es\'{a}ro and {B}ernardi integral operator on simply connected domain by Allu, Vasudevarao, Ghosh, Nirupam

    Published 20-06-2021
    “…In this article, we study the Bohr type inequality for {C}es\'{a}ro operator and {B}ernardi integral operator acting on the space of analytic functions defined…”
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    Journal Article
  10. 10

    Invariant subspaces of idempotents on Hilbert spaces by Bala, Neeru, Ghosh, Nirupam, Sarkar, Jaydeb

    Published 26-04-2022
    “…In the setting of operators on Hilbert spaces, we prove that every quasinilpotent operator has a non-trivial closed invariant subspace if and only if every…”
    Get full text
    Journal Article
  11. 11

    Coefficient Estimates for Certain Subclass of Analytic Functions Defined by Subordination by Ghosh, Nirupam, Vasudevarao, A

    Published 26-04-2017
    “…Filomat, 31(11) (2017), 3307-3318 In this article we determine the coefficient bounds for functions in certain subclasses of analytic functions defined by…”
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    Journal Article
  12. 12

    On Some Subclass of Harmonic Close-to-convex Mappings by Ghosh, Nirupam, Vasudevarao, A

    Published 27-06-2016
    “…Let $\mathcal{H}$ denote the class of harmonic functions $f$ in $\mathbb{D}:= \{z\in \mathbb{C}:|z| < 1\}$ normalized by $f(0) = 0 = f_z(0) -1$. For $\alpha…”
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    Journal Article