Lectures on Arakelov Geometry

Lectures on Arakelov geometry

✍ Soule C., et al. 📂 Library 📅 1992 🏛 CUP 🌐 English

Arakelov theory is a new geometric approach to diophantine equations. It combines algebraic geometry, in the sense of Grothendieck, with refined analytic tools such as currents on complex manifolds and the spectrum of Laplace operators. It has been used by Faltings and Vojta in their proofs of outst

Lectures on Arakelov geometry

📁 Lectures on Arakelov geometry

✍ C. Soulé, D. Abramovich, J. F. Burnol, J. K. Kramer 📂 Library 📅 1992 🏛 Cambridge University Press 🌐 English

Lectures on Arakelov Geometry

📁 Lectures on Arakelov Geometry

✍ C. Soulé, D. Abramovich, J. F. Burnol, J. K. Kramer 📂 Library 📅 1992 🏛 Cambridge University Press 🌐 English

Arakelov theory is a new geometric approach to diophantine equations. It combines algebraic geometry, in the sense of Grothendieck, with refined analytic tools such as currents on complex manifolds and the spectrum of Laplace operators. It has been used by Faltings and Vojta in their proofs of outst

Arakelov Geometry

📁 Arakelov Geometry

✍ Atsushi Moriwaki 📂 Library 📅 2014 🏛 American Mathematical Society 🌐 English, Japanese

The main goal of this book is to present the so-called birational Arakelov geometry, which can be viewed as an arithmetic analog of the classical birational geometry, i.e., the study of big linear series on algebraic varieties. After explaining classical results about the geometry of numbers, the au

Arakelov Geometry

📁 Arakelov Geometry

✍ Atsushi Moriwaki 📂 Library 📅 2014 🏛 American Mathematical Society 🌐 English

The main goal of this book is to present the so-called birational Arakelov geometry, which can be viewed as an arithmetic analog of the classical birational geometry, i.e., the study of big linear series on algebraic varieties. After explaining classical results about the geometry of numbers, the au

Arakelov Geometry

📁 Arakelov Geometry

✍ Atsushi Moriwaki 📂 Library 📅 2014 🏛 American Mathematical Society 🌐 English

The main goal of this book is to present the so-called birational Arakelov geometry, which can be viewed as an arithmetic analog of the classical birational geometry, i.e., the study of big linear series on algebraic varieties. After explaining classical results about the geometry of numbers, the au

✦ Synopsis