Fr. 92.00

Magnetic oscillations in multi - Band conductor

English, French · Paperback

Shipping usually within 2 to 3 weeks (title will be printed to order)

Description

Read more

Quantum oscillations of the magnetization in conductors as function of an applied external magnetic field (de Haas-van Alphen effect) are considered as a fundamental tool to probe the existence and structure of Fermi surfaces and from which effective masses can be measured. The theory of these oscillations is based on semi-classical methods. One physical interpretation of this effect is directly linked to the geometrical properties of Fermi surfaces as well as the quasi-particle spectrum. The underlying theory is in fact an extension of the classical cyclotron motion for free electrons to the case of interacting fermions in solids. Organic conductors represent a rich class of almost two-dimensional conductors where electronic properties can be studied using experimental pulsed fields (several tens of Tesla). In this review we present theoretical developments based on experiments where magnetic oscillations show evidence of complex Fermi surfaces possessing multiple sheets connected by quantum tunneling effect (magnetic breakdown).

About the author










Dr Jean-Yves Fortin is a CNRS research assistant and currentlymember of the Statistical Physics Group in the Jean LamourInstitute, Nancy (France). His domains of research include thefields of Critical Phenomena and Quantum Magnetic Oscillations intwo dimensions.

Product details

Authors Jean-Yves Fortin, Fortin-j
Publisher Omniscriptum
 
Languages English, French
Product format Paperback
Released 04.01.2011
 
EAN 9786131556050
ISBN 9786131556050
Series Omn.Univ.Europ.
Subjects Education and learning
Natural sciences, medicine, IT, technology > Physics, astronomy

Customer reviews

No reviews have been written for this item yet. Write the first review and be helpful to other users when they decide on a purchase.

Write a review

Thumbs up or thumbs down? Write your own review.

For messages to CeDe.ch please use the contact form.

The input fields marked * are obligatory

By submitting this form you agree to our data privacy statement.