<p><p>This is a unified treatment of the various algebraic approaches to geometric spaces. The study of algebraic curves in the complex projective plane is the natural link between linear geometry at an undergraduate level and algebraic geometry at a graduate level, and it is also an important topic
Geometric Trilogy. 2, An algebraic approach to geometry
โ Scribed by Borceux, Francis
- Publisher
- Springer
- Year
- 2014
- Tongue
- English
- Leaves
- 440
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Introduction.- Preface.- 1.The Birth of Analytic Geometry.- 2.Affine Geometry.- 3.More on Real Affine Spaces.- 4.Euclidean Geometry.- 5.Hermitian Spaces.- 6.Projective Geometry.- 7.Algebraic Curves.- Appendices: A. Polynomials Over a Field.- B. Polynomials in Several Variables.- C. Homogeneous Polynomials.- D. Resultants.- E. Symmetric Polynomials.- F. Complex Numbers.- G. Quadratic Forms.- H. Dual Spaces.- Index.- Bibliography.
โฆ Subjects
Algebraische Geometrie;Geometri
๐ SIMILAR VOLUMES
<p><p>This is a unified treatment of the various algebraic approaches to geometric spaces. The study of algebraic curves in the complex projective plane is the natural link between linear geometry at an undergraduate level and algebraic geometry at a graduate level, and it is also an important topic
ะะทะดะฐัะตะปัััะฒะพ Springer, 2014, -440 pp.<br/>Geometric Trilogy I. An Axiomatic Approach to Geometry (<a class="object-link fpm" data-file-id="1440126" href="/file/1440126/">/file/1440126/</a>).<br/>Geometric Trilogy II. An Algebraic Approach to Geometry (<a class="object-link fpm" data-file-id="1440128
<p><p>Focusing methodologically on those historical aspects that are relevant to supporting intuition in axiomatic approaches to geometry, the book develops systematic and modern approaches to the three core aspects of axiomatic geometry: Euclidean, non-Euclidean and projective. Historically, axioma
<p><p>Focusing methodologically on those historical aspects that are relevant to supporting intuition in axiomatic approaches to geometry, the book develops systematic and modern approaches to the three core aspects of axiomatic geometry: Euclidean, non-Euclidean and projective. Historically, axioma