Hardcover ISBN: | 978-81-85931-89-0 |
Product Code: | HIN/38 |
List Price: | $48.00 |
AMS Member Price: | $38.40 |
Hardcover ISBN: | 978-81-85931-89-0 |
Product Code: | HIN/38 |
List Price: | $48.00 |
AMS Member Price: | $38.40 |
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Book DetailsHindustan Book AgencyVolume: 38; 2009; 248 ppMSC: Primary 46
These notes are a record of a one-semester course on Functional Analysis given by the author to second-year Master of Statistics students at the Indian Statistical Institute, New Delhi. Students taking this course have a strong background in real analysis, linear algebra, measure theory and probability, and the course proceeds rapidly from the definition of a normed linear space to the spectral theorem for bounded selfadjoint operators in a Hilbert space.
The book is organized as twenty-six lectures, each corresponding to a ninety-minute class session. This may be helpful to teachers planning a course on this topic. Well-prepared students can read it on their own.
A publication of Hindustan Book Agency; distributed within the Americas by the American Mathematical Society. Maximum discount of 20% for all commercial channels.
ReadershipGraduate students and research mathematicians interested in functional analysis.
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These notes are a record of a one-semester course on Functional Analysis given by the author to second-year Master of Statistics students at the Indian Statistical Institute, New Delhi. Students taking this course have a strong background in real analysis, linear algebra, measure theory and probability, and the course proceeds rapidly from the definition of a normed linear space to the spectral theorem for bounded selfadjoint operators in a Hilbert space.
The book is organized as twenty-six lectures, each corresponding to a ninety-minute class session. This may be helpful to teachers planning a course on this topic. Well-prepared students can read it on their own.
A publication of Hindustan Book Agency; distributed within the Americas by the American Mathematical Society. Maximum discount of 20% for all commercial channels.
Graduate students and research mathematicians interested in functional analysis.