On the Quantum Zeta Function — Scriptorium Liberum

Quantum zeta function 1996

📁 Quantum zeta function 1996

✍ Crandall. 📂 Library 🌐 English

Zeta Functions, Topology and Quantum Phy

📁 Zeta Functions, Topology and Quantum Physics

✍ Takashi Aoki 📂 Library 📅 2005 🏛 Springer 🌐 English

This volume contains papers by invited speakers of the symposium "Zeta Functions, Topology and Quantum Physics" held at Kinki U- versity in Osaka, Japan, during the period of March 3-6, 2003. The aims of this symposium were to establish mutual understanding and to exchange ideas among researchers wo

Zeta Functions, Topology and Quantum Phy

📁 Zeta Functions, Topology and Quantum Physics

✍ Krishnaswami Alladi, Alexander Berkovich (auth.), Takashi Aoki, Shigeru Kanemits 📂 Library 📅 2005 🏛 Springer US 🌐 English

Zeta Functions, Topology and Quantum Phy

📁 Zeta Functions, Topology and Quantum Physics

✍ Takashi Aoki, Shigeru Kanemitsu, Mikio Nakahara, Yasuo Ohno 📂 Library 📅 2005 🏛 Springer 🌐 English

Introduction This volume focuses on various aspects of zeta functions: multiple zeta values, Ohno’s relations, the Riemann hypothesis, L-functions, polylogarithms, and their interplay with other disciplines. Eleven articles on recent advances are written by outstanding experts in the above-menti

Lectures on the Riemann Zeta Function

📁 Lectures on the Riemann Zeta Function

✍ H. Iwaniec 📂 Library 📅 2014 🏛 American Mathematical Society 🌐 English

The Riemann zeta function was introduced by L. Euler (1737) in connection with questions about the distribution of prime numbers. Later, B. Riemann (1859) derived deeper results about the prime numbers by considering the zeta function in the complex variable. The famous Riemann Hypothesis, asserting

Lectures on the Riemann zeta function

📁 Lectures on the Riemann zeta function

✍ Iwaniec H. 📂 Library 📅 2014 🏛 American Mathematical Society 🌐 English

The Riemann zeta function was introduced by L. Euler (1737) in connection with questions about the distribution of prime numbers. Later, B. Riemann (1859) derived deeper results about the prime numbers by considering the zeta function in the complex variable. The famous Riemann Hypothesis, asserting