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$H^1(X,\nu)$ of conics and Witt kernels in characteristic $2$ | |
Pythagoras numbers and quadratic field extensions | |
On perfection relations in lattices | |
Linear independence of local densities of quadratic forms and its application to the theory of Siegel modular forms | |
Representation of reduced special groups in algebras of continuous functions | |
Solubilty of Fermat equations | |
Multiplicative properties of integral binary quadratic forms | |
Effective structure theorems for symplectic spaces via height | |
Orthogonal involutions on algebras of degree 16 and the Killing form of $E_8$ (Appendix A: Non-hyperbolicity of orthogonal involutions) | |
The first Zariski cohomology group of the Witt sheaf over a split simply connected simple algebraic group | |
On families of testing formulae for a pp formula | |
Siegel modular forms of a small weight and the Witt operator | |
On isotropy of quadratic pairs | |
Specialization of forms in the presence of characteristic 2: first steps | |
Representation of integers by special positive definite integral quadratic forms | |
Hyper-isotropy of bilinear forms in characteristic 2 | |
A historical view of the Pythagoras numbers of fields | |
The extensions of $\mathbb R$-places and application | |
Essential dimension | |
On the Pfister number of quadratic forms | |
Martin Kneser's work on quadratic forms and algebraic groups | |
Enumerating perfect forms | |
Reduction mod $\ell$ of Theta series of level $\ell^n$ | |
On a reciprocity theorem of Gauss | |
A bound of the number of reduced Arakelov divisors of a number field | |
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The Used, Rental and eBook copies of this book are not guaranteed to include any supplemental materials. Typically, only the book itself is included. This is true even if the title states it includes any access cards, study guides, lab manuals, CDs, etc.