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0:54:59
#82: Bruce Blackadar- Hilbert spaces without countable axiom of choice
0:44:38
#81: Anna Pelczar-Barwacz- A Banach space with a reflexive quotient operator algebra L(X)/SS(X)
1:01:20
#80: Christian Rosendal - On the relation of coarse embeddability between Banach spaces
0:45:37
#79: Kamil Ryduchowski- Equilateral and separated sets in some nonseparable Banach spaces
0:59:02
#78: Mitchell Taylor-Stable phase retrieval in function spaces, Part II
1:09:01
#77: Dan Freeman- Stable phase retrieval in function spaces, part I
0:52:02
#76: Hung Viet Chu - Relaxation of Optimality for the Thresholding Greedy Algorithm
0:45:17
#75: Martin Dolezal - Descriptive complexity of Banach spaces
0:55:15
#74: Jarek Swaczyna- Continuity of coordinate functionals for filter Schauder basis
0:57:05
#73: Mikhail Ostrovskii- Dvoretzky-type theorem for locally finite subsets of a Hilbert space
0:53:00
#72: Chris Gartland- Non-embeddability of Carnot groups into L_1
0:56:02
#71: Kasia Wyczesany- Almost Euclidean and well-complemented subspaces of finite-dimensional spaces
0:38:59
#70: Audrey Fovelle - Hamming graphs and concentration properties in Banach spaces
1:03:08
#69: Florent Baudier- Umbel convexity and the geometry of trees
0:44:27
#68: Abraham Rueda Zoca - L-orthogonal elements and spaces of operators
0:46:34
#67: Thomas Schlumprecht- Lamplighter metric spaces and their embeddings into $L_1$
1:08:19
#66: Pavlos Motakis - Separable spaces of continuous functions as Calkin algebras
0:56:44
#65: Willian Correa - Two steps into the homology of l_2
0:44:18
#64: Rubén Medina - Compact retractions and the pi-property of Banach spaces
0:46:32
#63: Miguel Berasategui- Bidemocratic bases and their connections with other greedy-type bases
1:00:28
#62: Henrik Wirzenius- Closed ideals in the Banach algebra of compact-by-approximable operators
1:03:12
#61: Yoël Perreau- On the embeddability of the countably Branching trees into quasi-reflexive spaces
1:01:07
#60: Nick Lindemulder and Emiel Lorist - A discrete framework for interpolation of Banach spaces
0:52:57
#59: Harrison Gaebler - Asymptotic Geometry of Spaces that have a Well-Behaved Riemann Integral
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