Pages that link to "Item:Q1911864"

The following pages link to Hasse principle for principal homogeneous spaces under classical groups over a field of virtual cohomological dimension at most one (Q1911864):

Displaying 12 items.

• Zero cycles of degree one on principal homogeneous spaces (Q653383) (← links)
• An alternative proof of Scheiderer's theorem on the Hasse principle for principal homogeneous spaces (Q1266858) (← links)
• Isotropic trialitarian algebraic groups (Q1279917) (← links)
• Classification of Hermitian forms and semisimple groups over fields of virtual cohomological dimension one (Q1911866) (← links)
• Hasse principles and approximation theorems for homogeneous spaces over fields of virtual cohomological dimension one (Q1922558) (← links)
• The tight approximation property (Q2043600) (← links)
• On some local-global principles for linear algebraic groups over infinite algebraic extensions of global fields (Q2418965) (← links)
• Galois cohomology of quasi-split groups over fields of cohomological dimension \(\leqslant 2\) (Q2711351) (← links)
• Hasse Principle for Simply Connected Groups over Function Fields of Surfaces (Q3189409) (← links)
• LES of the flow past a rectangular cylinder using the immersed boundary concept (Q4417016) (← links)
• Groupes linéaires sur le corps de fonctions de courbes réelles. (Q4878270) (← links)
• (Q5314787) (← links)