Igor V. Dolgachev is Professor Emeritus in the Department of Mathematics at the University of Michigan.

'… the author has rendered a great, truly invaluable service to the community of algebraic geometers worldwide. No doubt, this great book is a product of ultimate enthusiasm, ethical principles and expertise, which will help preserve the precious legacy of classical algebraic geometry for further generations of researchers, teachers and students in the field.' Werner Kleinert, EMS Newsletter

• Preface; 1. Polarity; 2. Conics and quadrics; 3. Plane cubics; 4. Determinantal equations; 5. Theta characteristics; 6. Plane quartics; 7. Cremona transformations; 8. Del Pezzo surfaces; 9. Cubic surfaces; 10. Geometry of lines; Bibliography; Index.

Igor V. Dolgachev is Professor Emeritus in the Department of Mathematics at the University of Michigan.

'… the author has rendered a great, truly invaluable service to the community of algebraic geometers worldwide. No doubt, this great book is a product of ultimate enthusiasm, ethical principles and expertise, which will help preserve the precious legacy of classical algebraic geometry for further generations of researchers, teachers and students in the field.' Werner Kleinert, EMS Newsletter

• Preface; 1. Polarity; 2. Conics and quadrics; 3. Plane cubics; 4. Determinantal equations; 5. Theta characteristics; 6. Plane quartics; 7. Cremona transformations; 8. Del Pezzo surfaces; 9. Cubic surfaces; 10. Geometry of lines; Bibliography; Index.

Igor V. Dolgachev is Professor Emeritus in the Department of Mathematics at the University of Michigan.

'… the author has rendered a great, truly invaluable service to the community of algebraic geometers worldwide. No doubt, this great book is a product of ultimate enthusiasm, ethical principles and expertise, which will help preserve the precious legacy of classical algebraic geometry for further generations of researchers, teachers and students in the field.' Werner Kleinert, EMS Newsletter

• Preface; 1. Polarity; 2. Conics and quadrics; 3. Plane cubics; 4. Determinantal equations; 5. Theta characteristics; 6. Plane quartics; 7. Cremona transformations; 8. Del Pezzo surfaces; 9. Cubic surfaces; 10. Geometry of lines; Bibliography; Index.