International Journal of Science and Research (IJSR)

International Journal of Science and Research (IJSR)
Call for Papers | Fully Refereed | Open Access | Double Blind Peer Reviewed

ISSN: 2319-7064

Open Citations

On the proof of the Prime Number Theorem using Order Estimates for the Chebyshev Theta Function

Subham De

9 Open Citations
Export Citations

Last updated: 2026-10-03 22:21:53

Citing Works

Inequalities involving Higher Degree Polynomial Functions in $\pi(x)$

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

Inequalities involving Higher Degree Polynomial Functions in $\pi(x)$

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

Inequalities involving Higher Degree Polynomial Functions in $\pi(x)$

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

Inequalities involving Higher Degree Polynomial Functions in $\pi(x)$

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

Inequalities involving Higher Degree Polynomial Functions in π(x)

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

On proving an Inequality of Ramanujan using Explicit Order Estimates for the Mertens Function

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

On proving an Inequality of Ramanujan using Explicit Order Estimates for the Mertens Function

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

On proving an Inequality of Ramanujan using Explicit Order Estimates of the Mertens Function

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex

Studying some Inequalities involving Polynomial Functions in π(x)

Subham De

Preprints.org · 2024

View Citing Source Indexed via Openalex
Top

Confirm Your Share

Enter your details so IJSR can confirm this sharing activity.

Your details are used to validate this share and protect the award process from duplicate or false activity.