Search Results - "Rather, N. A."

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  1. 1

    On the derivatives of a polynomial with restricted zeros by Bhat, Aijaz, Wani, Naseer, Rather, N. A.

    Published in Complex analysis and its synergies (01-09-2024)
    “…In this paper, we establish some generalizations of the upper bound estimates for the modulus of the derivative of a polynomial on the unit disk while…”
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  2. 2

    On a refinement of Turán’s inequality by Rather, N. A., Dar, Ishfaq, Iqbal, A.

    Published in Complex analysis and its synergies (01-09-2020)
    “…In this paper, we shall obtain some inequalities for the polar derivative of polynomial having all zeros in | z | ≤ k , k ≥ 1 . Our results sharpen some…”
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  3. 3

    New Generalizations of Exponential Distribution with Applications by Rather, N. A., Rather, T. A.

    Published in Journal of probability and statistics (01-01-2017)
    “…The main purpose of this paper is to present k-Generalized Exponential Distribution which among other things includes Generalized Exponential and Weibull…”
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  4. 4

    Bounds for the zeros of complex-coefficient polynomials by Gulzar, Suhail, Rather, N. A, Thakur, K. A.

    Published in Annales mathématiques du Québec (01-04-2017)
    “…In this paper, we present certain results on the bounds for the moduli of the zeros of a polynomial with complex coefficients which among other things contain…”
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  5. 5

    On the number of zeros of a polynomial in a disk by Rather, N. A., Ali, Liyaqat, Bhat, Aijaz

    “…The prime concern of this paper is to obtain bounds concerning the number of zeros of polynomials in a specific region. In this paper, we use a new technique…”
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  6. 6

    Inequalities for Rational Functions with Prescribed Poles by Rather, N. A., Iqbal, A., Dar, Ishfaq

    Published in Mathematical Notes (01-10-2023)
    “…For rational functions , where is a polynomial of degree at the most and , with we use simple but elegant techniques to strengthen generalizations of certain…”
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  7. 7

    Sharpening of Turán-Type Inequality for Polynomials by Rather, N. A., Bhat, A., Shafi, M.

    Published in Russian mathematics (01-04-2024)
    “…For the polynomial of degree n having all its zeros in , , Jain in “On the derivative of a polynomial,” Bull. Math. Soc. Sci. Math. Roumanie Tome 59 , 339–347…”
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  8. 8

    On the zeros of certain composite polynomials and an operator preserving inequalities by Rather, N. A., Dar, Ishfaq, Gulzar, Suhail

    Published in The Ramanujan journal (01-04-2021)
    “…If all the zeros of n th degree polynomials f ( z ) and g ( z ) = ∑ k = 0 n λ k n k z k respectively lie in the cricular regions | z | ≤ r and | z | ≤ s | z -…”
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  9. 9

    Zygmund-Type Integral Inequalities for Complex Polynomials by Mir, Abdullah, Rather, N. A., Dar, Ishfaq

    Published in Mediterranean journal of mathematics (01-02-2023)
    “…Let P n be the class of all complex polynomials of degree at most n ,  and let T : P n → P n be a linear operator. We shall say that T is a B n -operator if…”
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  10. 10

    Sharpening of Erdős–Lax Inequality for Polynomials by Rather, N. A., Bhat, Aijaz, Shafi, M.

    Published in Russian mathematics (01-02-2023)
    “…In this paper, we establish results concerning the upper bound estimates for the maximum modulus of the derivative of a polynomial on the unit disk. Our…”
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  11. 11

    On the zeros of a class of generalized derivatives by Rather, N. A., Iqbal, A., Dar, Ishfaq

    “…In this paper, we obtain some results concerning the zeros of a class of generalized derivatives which are analogous to those for the ordinary derivative and…”
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  12. 12

    Integral Inequalities for the Growth and Higher Derivative of Polynomials by Rather, N. A., Bhat, A., Shafi, M.

    “…Let be a polynomial of degree which does not vanish in , it was proved by S. Gulzar [ 7 ] that for every with , and . In this paper we extend the above result…”
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  13. 13

    Gauss Lucas theorem and Bernstein-type inequalities for polynomials by Ali, Liyaqat, Rather, N. A., Gulzar, Suhail

    Published in Acta universitatis sapientiae. Mathematica (01-12-2022)
    “…According to Gauss-Lucas theorem, every convex set containing all the zeros of a polynomial also contains all its critical points. This result is of central…”
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  14. 14

    Computation of the zeros of a quaternionic polynomial using matrix methods by Rather, N. A., Bhat, Tanveer, Dar, Ishfaq, Khan, Bilal, Sama, Arjika

    Published in Arab journal of basic and applied sciences (31-12-2024)
    “…AbstractIn a recent paper, Ishfaq Dar (2024), worked on the problem of locating the zeros of quaternion polynomials by introducing various matrix techniques…”
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  15. 15

    Some inequalities for polynomials with restricted zeros by Rather, N. A., Dar, Ishfaq, Iqbal, A.

    “…By using the boundary Schwarz lemma, it was shown by Dubinin (J Math Sci 143:3069–3076, 2007) that if P ( z ) is a polynomial of degree n having all its zeros…”
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  16. 16

    On Visser’s Inequality Concerning an Estimation of Polynomial Coefficients by Gulzar, S., Rather, N. A., Wani, M. S.

    Published in Russian mathematics (01-03-2022)
    “…If P ( z ) = is an n th degree polynomial that has no zeros in the circle | z | < 1, then, as recently has been proven, for any p ∈ [0, +∞] and s = 0, 1, ...,…”
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  17. 17

    L p inequalities for the Schur–Szegő composition of polynomials by Gulzar, S., Rather, N. A.

    Published in Acta mathematica Hungarica (01-02-2017)
    “…Certain sharp Lp inequalities concerning the Schur–Szegő composition of polynomials, which among other things include classical Bernstein-type inequalities…”
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  18. 18

    Inequalities Concerning the Polar Derivative of a Polynomial by Gulzar, Suhail, Rather, N. A.

    “…In this paper, certain refinements and generalizations of some inequalities concerning the polynomials and their polar derivative are obtained…”
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  19. 19

    On a Composition Preserving Inequalities between Polynomials by Gulzar, S., Rather, N. A.

    “…The Schur-Szegö composition of two polynomials f ( z ) = ∑ j = 0 n A j z j and g ( z ) = ∑ j = 0 n B j z j , both of degree n , is defined by f ∗ g ( z ) = ∑ j…”
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