Wonder Club world wonders pyramid logo
×

Floquet theory for partial differential equations Book

Floquet theory for partial differential equations
Floquet theory for partial differential equations, , Floquet theory for partial differential equations has a rating of 3.5 stars
   2 Ratings
X
Floquet theory for partial differential equations, , Floquet theory for partial differential equations
3.5 out of 5 stars based on 2 reviews
5
0 %
4
50 %
3
50 %
2
0 %
1
0 %
Digital Copy
PDF format
1 available   for $99.99
Original Magazine
Physical Format

Sold Out

  • Floquet theory for partial differential equations
  • Written by author Peter Kuchment
  • Published by Basel ; Birkhäuser Verlag, c1993., 2008
Buy Digital  USD$99.99

WonderClub View Cart Button

WonderClub Add to Inventory Button
WonderClub Add to Wishlist Button
WonderClub Add to Collection Button

Book Categories

Authors

Linear differential equations with periodic coefficients constitute a well developed part of the theory of ordinary differential equations [17, 94, 156, 177, 178, 272, 389]. They arise in many physical and technical applications [177, 178, 272]. A new wave of interest in this subject has been stimulated during the last two decades by the development of the inverse scattering method for integration of nonlinear differential equations. This has led to significant progress in this traditional area [27, 71, 72, 111 119, 250, 276, 277, 284, 286, 287, 312, 313, 337, 349, 354, 392, 393, 403, 404]. At the same time, many theoretical and applied problems lead to periodic partial differential equations. We can mention, for instance, quantum mechanics [14, 18, 40, 54, 60, 91, 92, 107, 123, 157-160, 192, 193, 204, 315, 367, 412, 414, 415, 417], hydrodynamics [179, 180], elasticity theory [395], the theory of guided waves [87-89, 208, 300], homogenization theory [29, 41, 348], direct and inverse scattering [175, 206, 216, 314, 388, 406-408], parametric resonance theory [122, 178], and spectral theory and spectral geometry [103 105, 381, 382, 389]. There is a sjgnificant distinction between the cases of ordinary and partial differential periodic equations. The main tool of the theory of periodic ordinary differential equations is the so-called Floquet theory [17, 94, 120, 156, 177, 267, 272, 389]. Its central result is the following theorem (sometimes called Floquet-Lyapunov theorem) [120, 267].


Login

  |  

Complaints

  |  

Blog

  |  

Games

  |  

Digital Media

  |  

Souls

  |  

Obituary

  |  

Contact Us

  |  

FAQ

CAN'T FIND WHAT YOU'RE LOOKING FOR? CLICK HERE!!!

X
WonderClub Home

This item is in your Wish List

Floquet theory for partial differential equations, , Floquet theory for partial differential equations

X
WonderClub Home

This item is in your Collection

Floquet theory for partial differential equations, , Floquet theory for partial differential equations

Floquet theory for partial differential equations

X
WonderClub Home

This Item is in Your Inventory

Floquet theory for partial differential equations, , Floquet theory for partial differential equations

Floquet theory for partial differential equations

WonderClub Home

You must be logged in to review the products

E-mail address:

Password: