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Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > General
The only way to learn calculus is to do calculus problems. Lots of
them! And that's what you get in this book--more calculus problems
than your worst nightmare-but with a BIG difference. Award-winning
calculus teacher W. Michael Kelley has been through the whole book
and made a ton of notes, so you get: * 1,000 problems with
comprehensive solutions * Annotated notes throughout the text,
clarifying exactly what's being asked * Really detailed answers (no
more skipped steps!) * Extra explanations that make what's baffling
perfectly clear * Pointers to other problems that show skills you
need And all of the major players are here: limits, continuity,
derivatives, integrals, tangent lines, velocity, acceleration,
area, volume, infinite series-even the really tough stuff like
epsilon-delta proofs and formal Riemann sums. So dig in to your
heart's content!
This volume contains the proceedings of the workshop on Recent
Trends in Operator Theory and Applications (RTOTA 2018), held from
May 3-5, 2018, at the University of Memphis, Memphis, Tennessee.
The articles introduce topics from operator theory to graduate
students and early career researchers. Each such article provides
insightful references, selection of results with articulation to
modern research and recent advances in the area. Topics addressed
in this volume include: generalized numerical ranges and their
application to study perturbation of operators, and connections to
quantum error correction; a survey of results on Toeplitz
operators, and applications of Toeplitz operators to the study of
reproducing kernel functions; results on the 2-local reflexivity
problem of a set of operators; topics from the theory of
preservers; and recent trends on the study of quotients of tensor
product spaces and tensor operators. It also includes research
articles that present overviews of state-of-the-art techniques from
operator theory as well as applications to recent research trends
and open questions. A goal of all articles is to introduce topics
within operator theory to the general public.
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