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[Fizinfo] BME Elm. Fiz. Szeminárium, márc. 13. Riccarda Bonsignori


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  • From: Kormos Márton <kormos.marton AT ttk.bme.hu>
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  • Subject: [Fizinfo] BME Elm. Fiz. Szeminárium, márc. 13. Riccarda Bonsignori
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MEGHÍVÓ

BME Elméleti Fizika Szeminárium,

márc. 13. péntek 10h15,

1111 Budapest, Budafoki út 8., BME F III. magasföldszint 01.,
Elméleti Fizika Tanszék szemináriumi szoba

Riccarda Bonsignori (BME Elm. Fiz. Tanszék)
Entanglement Hamiltonian after a local quench

Understanding the structure of entanglement in extended quantum systems is a
fundamental problem in theoretical physics. In this framework, a central
object is the so-called entanglement (or modular) Hamiltonian (EH), defined
as the logarithm of the reduced density matrix, that encodes the full
structure of bipartite entanglement. In general the EH is very hard to
compute and is not even expected to be a local operator. However, in
relativistic quantum field theory the locality of the modular Hamiltonian for
half-space bipartitions is ensured by the Bisognano–Wichmann theorem, which
expresses it as an integral of the energy density with a linear spatial
weight. In the presence of conformal symmetry, this result can be extended to
other geometries and to some non-equilibrium settings. Since the
Bisognano–Wichmann theorem is formulated within relativistic quantum field
theory, a natural question concerns its applicability to lattice many-body
systems whose low-energy properties are described by a conformal field
theory, but which explicitly break Lorentz invariance. Several results
addressing this question exist in equilibrium situations, while a lattice
realisation of the time-dependent EH in out-of-equilibrium dynamics is still
missing.

In this talk, I will present the study of the dynamics of the EH in a system
of one-dimensional free fermions, following a local joining quench of two
initially disconnected half-chains in their ground states. Applying
techniques of conformal field theory, a local expression of the EH is
derived, where the left- and right-moving components of the energy density
are associated with different weight functions.

The results are then compared to numerical calculations for the hopping
chain, which requires to consider a proper continuum limit of the lattice EH,
obtaining a good agreement with the field-theory prediction.


Minden érdeklődőt szeretettel várunk.

A további program megtekinthető itt: https://dtp.physics.bme.hu/TheorySeminars

Kormos Márton,
szeminárium koordinátor







  • [Fizinfo] BME Elm. Fiz. Szeminárium, márc. 13. Riccarda Bonsignori, Kormos Márton, 03/12/2026

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