Pages that link to "Item:Q1094479"

The following pages link to Period relations and the Tate conjecture for Hilbert modular surfaces (Q1094479):

Displaying 24 items.

• Tate conjecture for twisted Picard modular surfaces (Q531839) (← links)
• Open problems on central simple algebras. (Q537727) (← links)
• Otto Blumenthal (1876--1944) in retrospect (Q818452) (← links)
• Tate classes and \(L\)-functions on a product of a quaternionic Shimura surface and a Picard modular surface (Q927697) (← links)
• A rank inequality for the Tate conjecture over global function fields (Q1012899) (← links)
• Die Tate-Vermutungen für Hilbert-Blumenthal-Flächen. (The Tate conjectures for Hilbert-Blumenthal surfaces) (Q1080901) (← links)
• Zero-cycles on Hilbert-Blumenthal surfaces (Q1568663) (← links)
• Tate cycles on a product of two Hilbert modular surfaces (Q1969342) (← links)
• The Riemann hypothesis for period polynomials of Hilbert modular forms (Q2004932) (← links)
• Tate cycles on some quaternionic Shimura varieties mod \(p\) (Q2320371) (← links)
• Tate conjecture for some abelian surfaces over totally real or CM number fields (Q2339947) (← links)
• Tate classes and poles of \(L\)-functions of twisted quaternionic Shimura surfaces (Q2370185) (← links)
• ALGEBRAIC CYCLES ON COMPACT QUATERNIONIC SHIMURA FOURFOLDS AND POLES OF <i>L</i>-FUNCTIONS (Q3000412) (← links)
• Algebraic cycles on a product of two Hilbert modular surfaces (Q3574790) (← links)
• Transcendental cycles on Hilbert modular surfaces (Q3682560) (← links)
• (Q3767435) (← links)
• Algebraic cycles in families of abelian varieties over Hilbert-Blumenthal surfaces. (Q4285769) (← links)
• (Q4435779) (← links)
• Overview of the Work of Kumar Murty (Q5014815) (← links)
• Recent progress on the Tate conjecture (Q5350197) (← links)
• ALGEBRAIC CYCLES AND TATE CLASSES ON HILBERT MODULAR VARIETIES (Q5746423) (← links)
• (Q5749357) (← links)
• Periods of Hilbert modular surfaces (Q5902950) (← links)
• Hodge classes and the Jacquet–Langlands correspondence (Q6049025) (← links)