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Einstein & the Evolution of Quantum Physics: From a Light Beam to Deep Cosmos, a popular science state-of-the-art by illustrious polymath and public intellectual Dev Arastu Panchariya propounds a unique storytelling flair and captivating journey through the centuries-old pursuit to decipher the fundamental nature of reality. Unleash the stunning journey from the ancient Greek philosophers' musing on the indivisible atom, origin of light and the Universe, to the revolutionary scientific ideas of 19th-century physicists originated with Albert Einstein & beyond. Explore the scientific voyage that led to the birth of quantum theory, an indispensable idea that construed grand cosmic design and de...
Groundbreaking, comprehensive, and developed by a panel of leading international experts in the field, Textbook of Assisted Reproduction provides a multidisciplinary overview of the diagnosis and management of infertility, which affects 15% of all couples around the world. The book aims to cover all aspects of assisted reproduction. Particular attention is given to topics such as the assessment of infertile couples; assisted reproductive techniques (ARTs) including ovulation induction, intra uterine insemination (IUI), in vitro fertilization (IVF) and intracytoplasmic sperm injection (clinical and laboratory aspects); reproductive genetics; and obstetric and perinatal outcomes.
Despite the renown of the Fields Medals, J.C. Fields has been until now a rather obscure figure, and recovering details about his professional activities and personal life was not at all a simple task. This work is a triumph of persistence with far-flung archival and documentary sources, and provides a rich non-mathematical portrait of the man in all aspects of his life and career. Highly readable and replete with period detail, the book sheds useful light on the mathematical and scientific world of Fields' time, and is sure to remain the definitive biographical study. --Tom Archibald, Simon Fraser University, Burnaby, BC, Canada Drawing on a wide array of archival sources, Riehm and Hoffman...
Within this two-volume edition, Professor Smith covers the entire history of mathematics in the Near and Far East and the West, from primitive number concepts to the calculus. His account is distinguished by impeccable scholarship combined with unusual clarity and readability. Footnotes add many technical points outside the book's actual line of development and direct the reader to disputed matters and source readings. Hundreds of illustrations from Egyptian papyri, Hindu, Chinese, and Japanese manuscripts, Greek and Roman texts, Medieval treatises, maps, portraits, etc. are used along with modern graphs and diagrams. Every major figure from Euclid to Descartes, Gauss, and Riemann and hundreds of lesser-known figures — Theon of Smyrna, Rabbi ben Ezra, Radulph of Laon, Mersenns, Benedetti, and more — are considered both with respect to specific problems and with an awareness of their overall influence on mathematics. Volume II: Special Topics, considering mathematics in terms of arithmetic geometry, algebra, trig, calculus, calculating machines, and other specific fields and problems. 192 Topics for Discussion. 195 illustrations. Index.
গুণমালা পুথি মহাপুৰুষ শংকৰদেৱৰ এক অনন্য সৃষ্টি। মহাভাগৱতৰ সাৰমৰ্ম মাত্ৰ ৬ টি অধ্যায়ত সামৰি ৰচনা কৰা গুণমালা পুথিখন গুৰুজনাৰ এক অপূৰ্ব সৃষ্টি হিচাপে গণ্য কৰা হয়। কোঁচৰজা নৰনাৰায়ণৰ ৰাজসভাত মহাপুৰুষজনাৰ ভাগৱত কথা শুনি থাকোঁতে বিচাৰ কথাত বিদ্যামান ব্ৰাহ্মণ পণ...
"In 2007, Terry Tao began a mathematical blog, as an outgrowth of his own website at UCLA. This book is based on a selection of articles from the first year of that blog. These articles discuss a wide range of mathematics and its applications, ranging from expository articles on quantum mechanics, Einstein's equation E = mc[superscript 2], or compressed sensing, to open problems in analysis, combinatorics, geometry, number theory, and algebra, to lecture series on random matrices, Fourier analysis, or the dichotomy between structure and randomness that is present in many subfields of mathematics, to more philosophical discussions on such topics as the interplay between finitary and infinitary in analysis. Some selected commentary from readers of the blog has also been included at the end of each article.
This exclusive coverage of the opportunities, technological challenges, solutions, and state of the art of large MIMO systems provides an in-depth discussion of algorithms for large MIMO signal processing, suited for large MIMO signal detection, precoding and LDPC code designs. An ideal resource for researchers, designers, developers and practitioners in wireless communications.
God of Desire presents Sanskrit tales of the Indian deity Kāmadeva as he battles the ascetic god Śiva, assists the powerful goddess Devī, and incarnates as the charming son of Kṛṣṇa. Exploring the imagery and symbolism of the god of desire in art and ritual, Catherine Benton reflects on the connection of Kāmadeva to parrots, makaras (gharials), and apsarases (celestial nymphs), and to playful devotional rituals designed to win his favor. In addition to examining the Hindu literature, Benton also highlights two Buddhist forms of Kamadeva, the demonic Māra, who tries to persuade the Buddha to trade enlightenment for the delights of a woman, and the ever-youthful Mañjuśri, who cuts through ignorance with the bodhisattva sword of wisdom. Tales of Kāmadeva from the Hindu and Buddhist traditions present desire as a powerful force continually redefining the boundaries of chaos and order and gently pulling beyond the ephemeral lure of passionate longings.
Explains the Deming Management Method that was created by the man who helped Japan learn about product quality and business management.
The Riemann Hypothesis has become the Holy Grail of mathematics in the century and a half since 1859 when Bernhard Riemann, one of the extraordinary mathematical talents of the 19th century, originally posed the problem. While the problem is notoriously difficult, and complicated even to state carefully, it can be loosely formulated as "the number of integers with an even number of prime factors is the same as the number of integers with an odd number of prime factors." The Hypothesis makes a very precise connection between two seemingly unrelated mathematical objects, namely prime numbers and the zeros of analytic functions. If solved, it would give us profound insight into number theory an...