Two Point Two
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Author | : Ashutosh Kumar |
Publisher | : Notion Press |
Total Pages | : 179 |
Release | : 2024-07-20 |
Genre | : Fiction |
ISBN | : |
Darsh has a burning ambition to be the Gymkhana Vice President at IIT Kharagpur. To him, the ends outweigh the means. Ada wants to keep him in check. Abhik runs a newsmagazine on campus. Saad yearns for respect and love. Their friendship is tested when Abhik’s magazine carries a story against Darsh. Ada, faced with an unexpected situation, is forced to confront Darsh. Saad has to choose sides. Will their quest for right and wrong come to an end? Or will they discover a balance? The 2.2 km long road, which traverses the IIT campus and connects everyone, literally and metaphorically, has the answers.
Author | : C. De Coster |
Publisher | : Elsevier |
Total Pages | : 502 |
Release | : 2006-03-21 |
Genre | : Mathematics |
ISBN | : 0080462472 |
This book introduces the method of lower and upper solutions for ordinary differential equations. This method is known to be both easy and powerful to solve second order boundary value problems. Besides an extensive introduction to the method, the first half of the book describes some recent and more involved results on this subject. These concern the combined use of the method with degree theory, with variational methods and positive operators. The second half of the book concerns applications. This part exemplifies the method and provides the reader with a fairly large introduction to the problematic of boundary value problems. Although the book concerns mainly ordinary differential equations, some attention is given to other settings such as partial differential equations or functional differential equations. A detailed history of the problem is described in the introduction.· Presents the fundamental features of the method· Construction of lower and upper solutions in problems· Working applications and illustrated theorems by examples· Description of the history of the method and Bibliographical notes
Author | : Max Ellendale |
Publisher | : Four Point Trilogy |
Total Pages | : 414 |
Release | : 2016-05-17 |
Genre | : Fiction |
ISBN | : 9781520477220 |
The case is reopened... "I can't believe this shit is happening again. Four Point's dead and yet, everyone I care about is unsafe. Again. Brody's gone, Maggie's hurt, and now Ben and I have to fix everything ourselves. This time, I'll be the one watching..."
Author | : John Locker |
Publisher | : American Mathematical Soc. |
Total Pages | : 194 |
Release | : 2008 |
Genre | : Mathematics |
ISBN | : 0821841718 |
In this monograph the author develops the spectral theory for an $n$th order two-point differential operator $L$ in the Hilbert space $L2[0,1]$, where $L$ is determined by an $n$th order formal differential operator $\ell$ having variable coefficients and by $n$ linearly independent boundary values $B 1, \ldots, B n$. Using the Birkhoff approximate solutions of the differential equation $(\rhon I - \ell)u = 0$, the differential operator $L$ is classified as belonging to one of threepossible classes: regular, simply irregular, or degenerate irregular. For the regular and simply irregular classes, the author develops asymptotic expansions of solutions of the differential equation $(\rhon I - \ell)u = 0$, constructs the characteristic determinant and Green's function,characterizes the eigenvalues and the corresponding algebraic multiplicities and ascents, and shows that the generalized eigenfunctions of $L$ are complete in $L2[0,1]$. He also gives examples of degenerate irregular differential operators illustrating some of the unusual features of this class.
Author | : Alexey V. Shchepetilov |
Publisher | : Springer |
Total Pages | : 267 |
Release | : 2006-09-04 |
Genre | : Science |
ISBN | : 3540353860 |
This is an introduction to classical and quantum mechanics on two-point homogenous Riemannian spaces, empahsizing spaces with constant curvature. Chapters 1-4 provide basic notations for studying two-body dynamics. Chapter 5 deals with the problem of finding explicitly invariant expressions for the two-body quantum Hamiltonian. Chapter 6 addresses one-body problems in a central potential. Chapter 7 investigates the classical counterpart of the quantum system introduced in Chapter 5. Chapter 8 discusses applications in the quantum realm.
Author | : John Locker |
Publisher | : American Mathematical Soc. |
Total Pages | : 266 |
Release | : 2000 |
Genre | : Mathematics |
ISBN | : 0821820494 |
Develops the spectral theory of an nth order non-self-adjoint two- point differential operator L in the complex Hilbert space L2[0,1]. The differential operator L is determined by an nth order formal differential l and by n linearly independent boundary values B1,.,Bn. Locker first lays the foundations of the spectral theory for closed linear operators and Fredholm operators in Hilbert spaces before developing the spectral theory of the differential operator L. The book is a sequel to Functional analysis and two-point differential operators, 1986. Annotation copyrighted by Book News, Inc., Portland, OR.
Author | : |
Publisher | : |
Total Pages | : 646 |
Release | : 1923 |
Genre | : Mathematics |
ISBN | : |
Author | : Arthur A. Dodd |
Publisher | : |
Total Pages | : 468 |
Release | : 1898 |
Genre | : Geometry |
ISBN | : |
Author | : William Henry Jacobson |
Publisher | : American Foundation for the Blind |
Total Pages | : 220 |
Release | : 1993 |
Genre | : Education |
ISBN | : 9780891282457 |
An updated and comprehensive description of the techniques of teaching orientation and mobility, presented along with considerations and strategies for sensitive and effective teaching. Factors like individual needs, environmental features, and ethical issues are also discussed in this important text.
Author | : Herbert B. Keller |
Publisher | : Courier Dover Publications |
Total Pages | : 417 |
Release | : 2018-11-14 |
Genre | : Mathematics |
ISBN | : 0486828344 |
Elementary yet rigorous, this concise treatment is directed toward students with a knowledge of advanced calculus, basic numerical analysis, and some background in ordinary differential equations and linear algebra. 1968 edition.