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20092026
most citedClassification of "Real" Bloch-bundles: Topological quantum systems of type AI

49 citations · 383 across the 49 of their papers we have counts for

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Showing 2018Show all

6 papers · 1 filter

math-ph2018★ 2 cited

Differential geometric invariants for time-reversal symmetric Bloch-bundles II: The low dimensional "Quaternionic" case

Giuseppe De Nittis, Kiyonori Gomi

This paper is devoted to the construction of differential geometric invariants for the classification of "Quaternionic" vector bundles. Provided that the base space is a smooth man…

cs.AI2018★ 1 cited

Computing the Strategy to Commit to in Polymatrix Games (Extended Version)

Giuseppe De Nittis, Alberto Marchesi, Nicola Gatti

Leadership games provide a powerful paradigm to model many real-world settings. Most literature focuses on games with a single follower who acts optimistically, breaking ties in fa…

cs.SI2018★ 2 cited

How to Maximize the Spread of Social Influence: A Survey

Giuseppe De Nittis, Nicola Gatti

This survey presents the main results achieved for the influence maximization problem in social networks. This problem is well studied in the literature and, thanks to its recent a…

cs.AI2018★ 1 cited

Facing Multiple Attacks in Adversarial Patrolling Games with Alarmed Targets

Giuseppe De Nittis, Nicola Gatti

We focus on adversarial patrolling games on arbitrary graphs, where the Defender can control a mobile resource, the targets are alarmed by an alarm system, and the Attacker can obs…

math-ph2018★ 11 cited

On the K-theoretic classification of dynamically stable systems

Giuseppe De Nittis, Kiyonori Gomi

This paper deals with the construction of a suitable topological -theory capable of classifying topological phases of dynamically stable systems described by gapped -self-adj…

math.SP2018★ 1 cited

Spectral Continuity for Aperiodic Quantum Systems II. Periodic Approximations in 1D

Siegfried Beckus, Jean Bellissard, Giuseppe De Nittis

The existence and construction of periodic approximations with convergent spectra is crucial in solid state physics for the spectral study of corresponding Schrödinger operators. I…