## Diagonal cycles

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## Cohomological interpretation of L-values

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## Euler Systems – Introduction

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We will start looking at the second part of “L-functions and Euler systems: a tale in two trilogies” (available at http://www.math.mcgill.ca/darmon/pub/Articles/Research/61.Durham-ES/durham.pdf), and distributing talks.

## Triple product p-adic L-functions and iterated integrals

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I will explain A.Lauder’s approach to computing special values of Rankin triple product p-adic L-functions. These have quite striking applications to the arithmetic of elliptic curves, and appear in the “Elliptic Stark Conjecture” of Darmon-Lauder-Rotger.

## The Elliptic Stark Conjecture I

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## Ichino formula for definite quaternion algebras

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## p-adic Hodge theory

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## p-adic Hodge theory (II)

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## The spaces of nearly holomorphic and nearly overconvergent modular forms

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## Rigid analytic modular forms

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Rigid analytic modular forms are p-adic analogues of the classical holomorphic modular forms.