Effect of Surface Moisture on Bur-cut Dentin on Bonding of HEMA-free and HEMA-containing Universal Adhesives with or without Methacrylamide Monomer.

Autor: Saeed, Nooruldeen Ali, Tichy, Antonin, Yusuke Kuno, Keiichi Hosaka, Junji Tagami, Masatoshi Nakajima

Publikováno v: Journal of Adhesive Dentistry; 2021, Vol. 23 Issue 4, p327-334, 8p

Goldman–Turaev formality implies Kashiwara–Vergne

Autor: Anton Alekseev, Florian Naef, Yusuke Kuno, Nariya Kawazumi

Publikováno v: Quantum Topology. 11:657-689

Let $\Sigma$ be a compact connected oriented 2-dimensional manifold with non-empty boundary. In our previous work, we have shown that the solution of generalized (higher genus) Kashiwara-Vergne equations for an automorphism $F \in {\rm Aut}(L)$ of a

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::053a5fd37cc4bc45673fc58752f230cc
https://doi.org/10.4171/qt/143

Effect of Surface Moisture on Bur-cut Dentin on Bonding of HEMA-free and HEMA-containing Universal Adhesives with or without Methacrylamide Monomer

Autor: Nooruldeen Ali, Saeed, Antonin, Tichy, Yusuke, Kuno, Keiichi, Hosaka, Junji, Tagami, Masatoshi, Nakajima

Publikováno v: The journal of adhesive dentistry. 23(4)

The effect of surface moisture on bur-cut dentin on the microtensile bond strength (μTBS) of universal adhesives with various contents of 2-hydroxyethyl methacrylate (HEMA) and methacrylamide monomers was evaluated.Flat mid-coronal dentin surfaces o

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=pmid________::6092310e71b9e1e013400a5f78ca7222
https://pubmed.ncbi.nlm.nih.gov/34269543

Generalized Dehn twists on surfaces and homology cylinders

Autor: Yusuke Kuno, Gwenael Massuyeau

Publikováno v: Algebraic and Geometric Topology
Algebraic and Geometric Topology, Mathematical Sciences Publishers, 2021, 21 (2), pp.697-754. ⟨10.2140/agt.2021.21.697⟩

Let $\Sigma$ be a compact oriented surface. The Dehn twist along every simple closed curve $\gamma \subset \Sigma$ induces an automorphism of the fundamental group $\pi$ of $\Sigma$. There are two possible ways to generalize such automorphisms if the

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_dedup___::11feba8572c4d088b1ea1bb2627ff9b4
https://hal.archives-ouvertes.fr/hal-02011582

Higher genus Kashiwara–Vergne problems and the Goldman–Turaev Lie bialgebra

Autor: Anton Alekseev, Florian Naef, Yusuke Kuno, Nariya Kawazumi

Publikováno v: Comptes Rendus Mathematique. 355:123-127

We define a family KV (g,n+1) KV ( g , n + 1 ) of Kashiwara–Vergne problems associated with compact connected oriented 2-manifolds of genus g with n+1 n + 1 boundary components. The problem KV (0,3) KV ( 0 , 3 ) is the classical Kashiwara–Vergne

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::e5977b1f3074d3f6db3b085d8e0ede8f
https://doi.org/10.1016/j.crma.2016.12.007