Transcendental Numbers / M.Ram Murty and Purusottam Rath

By:

Murty, M. Ram

9781493908318

Subject(s):

algebra| numbers

DDC classification:

512.7 RamT

Summary: This book provides an introduction to the topic of transcendental numbers for upper-level undergraduate and graduate students. The text is constructed to support a full course on the subject, including descriptions of both relevant theorems and their applications. While the first part of the book focuses on introducing key concepts, the second part presents more complex material, including applications of Baker’s theorem, Schanuel’s conjecture, and Schneider’s theorem. These later chapters may be of interest to researchers interested in examining the relationship between transcendence and L-functions. Readers of this text should possess basic knowledge of complex analysis and elementary algebraic number theory,

List(s) this item appears in: New Arrivals 01st-15th April 2026, Vol. 07, Issue 06

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Holdings
Item type	Current library	Collection	Call number	Copy number	Status	Barcode
Books	Indian Institute of Technology Tirupati General Stacks	Mathematics	512.7 MurT (12536) (Browse shelf(Opens below))	1	Available	12536

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Previous	512.7 LozN Number Theory and Geometry : An Introduction to Arithmetic Geometry /	512.7 McKA (12521) Around the Unit Circle: Mahler Measure, Integer Matrices and Roots of Unity/	512.7 MurP (12535) Problems in the Theory of Modular Forms / Institue of Mathematics Sciences Lecture Notes-1	512.7 MurT (12536) Transcendental Numbers /	512.7 NAT/A Additive Number Theory	512.7 NatP (12537) Pillars of Transcendental Number Theory/	512.7 NIV/A An Introduction to the Theory of Numbers	Next

This book provides an introduction to the topic of transcendental numbers for upper-level undergraduate and graduate students. The text is constructed to support a full course on the subject, including descriptions of both relevant theorems and their applications. While the first part of the book focuses on introducing key concepts, the second part presents more complex material, including applications of Baker’s theorem, Schanuel’s conjecture, and Schneider’s theorem. These later chapters may be of interest to researchers interested in examining the relationship between transcendence and L-functions. Readers of this text should possess basic knowledge of complex analysis and elementary algebraic number theory,

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