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A generalized inequality for the polar derivative of a polynomial

A generalized inequality for the polar derivative of a polynomial

... known polynomial inequalities. Theorem  Let P(z) be a polynomial of degree n that does not vanish in | z | < k, k ≤ , then for all real or complex numbers α i with | α i | ≥ k, k ≤ , i = , , ... See full document

19

On the maximum modulus of a polynomial and its polar derivative

On the maximum modulus of a polynomial and its polar derivative

... On the maximum modulus of a polynomial and its polar derivative Ahmad Zireh Correspondence: [email protected] Department of Mathematics, Shahrood University of Technology, Shahrood[r] ... See full document

9

An inequality for the polar derivative of a polynomial

An inequality for the polar derivative of a polynomial

... Abstract: In this paper, an inequality for the polar derivative of a polynomial with restricted zeros is obtained, which refines and generalizes some well known polynomial inequalities[r] ... See full document

10

Inequalities for the Polar Derivative of a Polynomial

Inequalities for the Polar Derivative of a Polynomial

... Inequalities for the Polar Derivative of a Polynomial Gulshan Singh1, Wali Mohammad Shah2, Yash Paul1 Bharathiar University Coimbatore, Tamil Nadu, India Department of Mathematics, Kashm[r] ... See full document

5

Polar Derivative Versions of Polynomial Inequalities

Polar Derivative Versions of Polynomial Inequalities

... D p z α = np z + α − z p z denote the polar derivative of the polynomial p z ( ) with respect to α . In this paper, first we extend as well as generalize the result proved by Dewan and Mir [Inter. ... See full document

11

Location of zeros of polar derivative of polynomial with real coefficients

Location of zeros of polar derivative of polynomial with real coefficients

... “Location Location of zeros of polar derivative of polynomial with real coefficients coefficients”, International Journal of Current Research,, 7, 11, 1 23144-23150... INTRODUCTION To es[r] ... See full document

7

Inequalities Concerning Polar Derivative of Polynomials

Inequalities Concerning Polar Derivative of Polynomials

... V.K.Jain, On polynomials having zeros in closed closed exterior or interior of a. circle, Indian J.[r] ... See full document

11

GENERALIZATION OF SOME INEQUALITIES FOR THE POLAR DERIVATIVE OF POLYNOMIALS WITH RESTRICTED ZEROS

GENERALIZATION OF SOME INEQUALITIES FOR THE POLAR DERIVATIVE OF POLYNOMIALS WITH RESTRICTED ZEROS

... the polynomial p(z) having all zeros in |z| ≤ k, k ≥ 1 with s-fold zeros at the origin, therefore q(z) = z n p(1/z) is a polynomial of degree (n − s) which does not vanish in |z| < 1/k, where 1/k ≤ ... See full document

8

Inequalities for the Polar Derivative of a Polynomial

Inequalities for the Polar Derivative of a Polynomial

... Combining 3.4 and 3.6 we get the desired result. This completes the proof of inequality 1.12. The proof of the Theorem in the case n 3 follows along the same lines as the proof of 1.12 but instead of inequalities ... See full document

9

On the Zeros of the Polar Derivative of a Polynomial

On the Zeros of the Polar Derivative of a Polynomial

... Reddy, On the Zeros of Polar Derivatives, International Journal of Recent Research in Mathematics, Computer Science and Information Technology, Vol.2, Issue 1 April 2015- September 2015,[r] ... See full document

6

Probabilistic solutions to nonlinear fractional differential equations of generalized Caputo and Riemann–Liouville type

Probabilistic solutions to nonlinear fractional differential equations of generalized Caputo and Riemann–Liouville type

... < ∞. Moreover, the positive maximum principle (see, e.g., [16]) implies the uniqueness of the solution. (ii) For the general case g ∈ B[a, b], the stationary FK formula no longer provides a solution. However, by ... See full document

30

The Generalized L-mixed Volume and the Generalized L-mixed Projection Body

The Generalized L-mixed Volume and the Generalized L-mixed Projection Body

... Loomis-Whitney inequality [39] shows the relation between the volume of a convex body and the geometric mean of its ...Loomis-Whitney inequality to the following form of L p ... See full document

12

On a generalized Hölder inequality

On a generalized Hölder inequality

... The idea of proofs of Theorem . and Theorem . are essentially the same as that of Theorem A. The point is that a variant of the methods of Wu in [] works for the case of multiple sequences. The process will be done ... See full document

11

Reversing derivatives

Reversing derivatives

... The derivative of a function is a new function and is known as the gradient function ...The derivative or gradient function gives the rate of change of the original ...a polynomial function, we can ... See full document

13

A New Generalized Derivative and Applications

A New Generalized Derivative and Applications

... new generalized derivative approximated by subdifferentials of local convexifications of nonconvex functions, which overcomes "too large" Clarke ... See full document

9

Brown adipose tissue as a derivative of mesoderm grafted below the kidney capsule  A model for differentiation of isolated rat mesoderm

Brown adipose tissue as a derivative of mesoderm grafted below the kidney capsule A model for differentiation of isolated rat mesoderm

... Int J De\' Hinl 36; ~65 274 (ll)l)~) 265 Origillal Arlidr Brown adipose tissue as a derivative of mesoderm grafted below the kidney capsule A model for differentiation of isolated rat mesoderm DRAGUTI[.] ... See full document

10

On generalized Hermite-Hadamard inequality for generalized convex function

On generalized Hermite-Hadamard inequality for generalized convex function

... In [10], Sarikaya et al. established inequalities for twice differentiable convex mappings which are connected with Hadamard’s inequality, and they used the following lemma to prove their results. Lemma 1.3. Let f ... See full document

14

On the maximum modulus of a polynomial and its derivative

On the maximum modulus of a polynomial and its derivative

... Proof. By using the inequality |p(z)| ≤ |F(z)| for |z| = 1, any zero of F(z) that lies on |z| = 1, is the zero of p(z). On the other hand, from Rouche’s Theorem, it is obvious that for α with |α | < 1, F(z) + α ... See full document

11

A plea for the understanding of the suicidal mind

A plea for the understanding of the suicidal mind

... Unlike the decision to confine suicide risk to the realm of symptomatology of psychiatric disorders, nowadays new insights into the phenomenon of suicide have led to considering that [r] ... See full document

6

A Weighted Geometric Inequality and its Applications

A Weighted Geometric Inequality and its Applications

... the polar moment of inertia inequality, it is one of the most important inequality for the triangle, there exist many consequences and applications for this one, see ...geometric inequality, ... See full document

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