Hsieh M.-LYamana S.MING-LUN HSIEH2022-11-112022-11-11202112467405https://www.scopus.com/inward/record.uri?eid=2-s2.0-85124977850&doi=10.5802%2fjtnb.1182&partnerID=40&md5=8304018b76f1541f3b795f848b7522afhttps://scholars.lib.ntu.edu.tw/handle/123456789/624833In a recent work of Darmon, Pozzi and Vonk, the authors consider a particular p-adic family of Hilbert Eisenstein series Ek(1,Ø)$ associated with an odd character $\brch$ of the narrow ideal class group of a real quadratic field F and compute the first derivative of a certain one-variable twisted triple product p-adic L-series attached to Ek(1,Ø) and an elliptic newform f of weight 2 on Γ0(p). In this paper, we generalize their construction to include the cyclotomic variable and thus obtain a two-variable twisted triple product p-adic L-series. Moreover, when f is associated with an elliptic curve E over Q, we prove that the first derivative of this p-adic L-series along the weight direction is a product of the p-adic logarithm of a Stark-Heegner point of E over F introduced by Darmon and the cyclotomic p-adic L-function for E. © 2021, Institut de Mathematique de Bordeaux. All rights reserved.Hida families; Mots-clefs. p-adic L-functions; Stark-Heegner pointsjournal article10.5802/jtnb.11822-s2.0-85124977850