CALL FOR PAPERS

Author Information

CERTIFICATE

IMPACT FACTOR 2019

Subject Area

Life Sciences / Biology
Architecture / Building Management
Asian Studies
Business & Management
Chemistry
Computer Science
Economics & Finance
Engineering / Acoustics
Environmental Science
Agricultural Sciences
Pharmaceutical Sciences
General Sciences
Materials Science
Mathematics
Medicine
Nanotechnology & Nanoscience
Nonlinear Science
Chaos & Dynamical Systems
Physics
Social Sciences & Humanities

Why Us? >>

Open Access
Peer Reviewed
Rapid Publication
Life time hosting
Free promotion service
Free indexing service
More citations
Search engine friendly

Plagiarism Detection

IJCR is following an instant policy on rejection those received papers with plagiarism rate of more than 20%. So, All of authors and contributors must check their papers before submission to making assurance of following our anti-plagiarism policies.

Expected number of zeros of a random trigonometric polynomial

Author:

Dr. Mishra, P. K. and Mansingh, A. K.

Subject Area:

Physical Sciences and Engineering

Abstract:

The asymptotic estimates of the expected number of real zeros of the polynomial where gj(j=1,2,…..n) is a sequence of independent normally distributed random variables is such a number. To achieve the result we first present a general formula for the covariance of the number of real zeros of any normal process, e(t), occurring in any two disjoint intervals. A formula for the variance of the number of real zeros of e(t) follows from this result.

PDF file:

13858.pdf

Announcement

QUICK RESPONSE - CONTACT US

Please feel free to contact me if you have any questions or comments....

Invited for research articles

Call for papers -May 2022

Call for Editorial Board Members

We are seeking professionals to join our Editorial Board. You will be entitled following benefits while...