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<div class="moz-cite-prefix">Este correo es para recordar la charla de <b> Javier Perera Lago </b>que tendrá lugar mañana <b>martes 28 de abril.<br>
<br>
</b>Título: L-fuzzy simplicial homology<br>
Lugar: Seminario del departamento de Matemática Aplicada I, ETSII (B2.85) <br>
Hora: 12:40<br>
idioma: castellano<br>
<br>
<br>
<u>Resumen</u><br>
Simplicial homology is a standard tool in algebraic topology that assigns a sequence of modules to a simplicial complex. Some of its extensions such as persistent homology play a central role in Topological Data Analysis (TDA). In this talk, we introduce L-fuzzy
simplicial homology, a generalization of simplicial homology for L-fuzzy subcomplexes. We will present its definition and main properties and describe a computational approach for determining its structure. This framework establishes a new bridge between
TDA and fuzzy sets theory, allowing topological methods to be applied in contexts involving graded or labelled data, such as chromatic datasets.
<br>
<br>
Saludos, <br>
Manuel<br>
<br>
On 4/14/26 11:03, MANUEL SORIANO TRIGUEROS wrote:<br>
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<blockquote type="cite" cite="mid:bfe0da8f-3b4a-4390-9a12-b8885389ead4@us.es">Buenos días a todos y todas.<br>
<br>
El predoc<b> Javier Perera Lago</b> - miembro de cimagroup - dará una charla el próximo
<b>martes 28 de abril</b> para presentarnos su último trabajo junto a otros miembros del grupo.<br>
<br>
Título: L-fuzzy simplicial homology<br>
Lugar: Seminario del departamento de Matemática Aplicada I, ETSII (B2.85) <br>
Hora: 12:40<br>
Fecha: 28 de abril de 2026<br>
idioma: castellano<br>
<br>
<u>Resumen</u><br>
Simplicial homology is a standard tool in algebraic topology that assigns a sequence of modules to a simplicial complex. Some of its extensions such as persistent homology play a central role in Topological Data Analysis (TDA). In this talk, we introduce L-fuzzy
simplicial homology, a generalization of simplicial homology for L-fuzzy subcomplexes. We will present its definition and main properties and describe a computational approach for determining its structure. This framework establishes a new bridge between
TDA and fuzzy sets theory, allowing topological methods to be applied in contexts involving graded or labelled data, such as chromatic datasets.
<br>
<br>
Saludos,
<div class="moz-signature">-- <br>
<title></title>
<p><font face="Noto Sans Old Italic" color="#808000"><b><br>
Manuel Soriano Trigueros</b><br>
Prof. Ayudante Doctor / Assistant Professor </font><font face="Noto Sans Old Italic"><br>
<br>
<font color="#9d2235">Dpto de Ciencias de la Computación e Inteligencia Artificial<br>
<b>Universidad de Sevilla</b></font></font></p>
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