An upper bound for higher order eigenvalues of symmetric graphs

Shinichiro Kobayashi

doi:10.2969/jmsj/85088508

Abstract

In this paper, we derive an upper bound for higher eigenvalues of the normalized Laplace operator associated with a symmetric finite graph in terms of lower eigenvalues.

Content from these authors

This article cannot obtain the latest cited-by information.

Favorites & Alerts

Recently viewed articles

TAKAYAMA Michiyo, Heiankinihongo no Shutaihyogen to Kyakutaihyogen (Subject and Object of the Japanese Language in the Heian Period)
Effects of Vertical Gradient of Leaf Nitrogen Content on Canopy Photosynthesis in Tall and Dwarf Cultivars of Sorghum
[title in Japanese]
Relative examination with lung capacity compartmentation and ALS functional rating scale in the amyotrophic lateral sclerosis

Predecessor

Proceedings of the Physico-Mathematical Society of Japan. 3rd Series

Proceedings of the Tokyo Mathematico-Physical Society. 2nd Series

Tokyo Sugaku-Butsurigakukwai Kiji-Gaiyo

Tokyo Sugaku-Butsurigakkwai Hokoku

Tokyo Sugaku-Butsurigaku Kwai Kiji

Tokyo Sugaku Kaisya Zasshi

Corresponding author

Register with J-STAGE for free!