On a Regular Fractional Sturm-Liouville Problem with derivatives of order in (0,1)

By Malgorzata Klimek, Om Prakash Agrawal. Proceedings of the 13th International Carpathian Control Conference (ICCC), 2012

70 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics, Modeling and Simulation

View Paper: https://www.semanticscholar.org/paper/7404f18f56f3ffcbb483dce813da80464c1bbcc6

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. G. Em Karniadakis
2. Mohsen Zayernouri
3. Tatiana Odzijewicz
4. Agnieszka B. Malinowska
5. Malgorzata Klimek
6. Mohamed Ali Hajji
7. Q. Al‐Mdallal

In Mathematical Physics

1. G. Em Karniadakis
2. Mohsen Zayernouri
3. Tatiana Odzijewicz
4. Agnieszka B. Malinowska

In Modeling and Simulation

1. G. Em Karniadakis
2. Mohsen Zayernouri
3. Agnieszka B. Malinowska
4. Tatiana Odzijewicz
5. Malgorzata Klimek
6. Delfim F. M. Torres
7. Dumitru Băleanu
8. Om Prakash Agrawal

Citations in the corpus

• Variational Methods for the Fractional Sturm--Liouville Problem (2013, background): “, [1, 2, 9, 10, 11, 12, 13, 15, 16, 18]) which are integrals and derivatives of arbitrary real or complex order.”
• Fractional Sturm-Liouville eigen-problems: Theory and numerical approximation (2013, methodology): “Part I: Regular fractional Sturm–Liouville problems of kind I & II We consider a regular fractional Sturm–Liouville problem (RFSLP) of order ν ∈ (0,2) [15], where the differential part contains both left- and right-sided fractional derivatives, each of order μ = ν/2 ∈ (0,1) as D [ pi(x) CDμΦ λ (x) ]”