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Outputs (18)

Navigating the gAI Landscape: Insights from a Physics Education Survey (2024)
Journal Article
Zambon, C., Mizouri, A., & Stevenson, C. (2024). Navigating the gAI Landscape: Insights from a Physics Education Survey. Enhancing Teaching and Learning in Higher Education, 2, 16-38. https://doi.org/10.62512/etlhe.15

A survey of physics students at Durham University sheds some light on the students' current use and understanding of gAI and their concerns for the future and the education sector. Physics students highlight that the main use of gAI is for computatio... Read More about Navigating the gAI Landscape: Insights from a Physics Education Survey.

Integrable defects at junctions within a network (2020)
Journal Article
Corrigan, E., & Zambon, C. (2020). Integrable defects at junctions within a network. Journal of Physics A: Mathematical and Theoretical, 53(48), Article 484001. https://doi.org/10.1088/1751-8121/abbec3

The purpose of this article is to explore the properties of integrable, purely transmitting, defects placed at the junctions of several one-dimensional domains within a network. The defect sewing conditions turn out to be quite restrictive—for exampl... Read More about Integrable defects at junctions within a network.

Type II defects revisited (2018)
Journal Article
Corrigan, E., & Zambon, C. (2018). Type II defects revisited. Journal of High Energy Physics, 2018(09), Article 019. https://doi.org/10.1007/jhep09%282018%29019

Energy and momentum conservation in the context of a type II, purely transmitting, defect, within a single scalar relativistic two-dimensional field theory, places a severe constraint not only on the nature of the defect but also on the potentials fo... Read More about Type II defects revisited.

The classical nonlinear Schrödinger model with a new integrable boundary (2014)
Journal Article
Zambon, C. (2014). The classical nonlinear Schrödinger model with a new integrable boundary. Journal of High Energy Physics, 2014(08), Article 036. https://doi.org/10.1007/jhep08%282014%29036

A new integrable boundary for the classical nonlinear Schrödinger model is derived by dressing a boundary with a defect. A complete investigation of the integrability of the new boundary is carried out in the sense that the boundary K matrix is deriv... Read More about The classical nonlinear Schrödinger model with a new integrable boundary.

Integrable defects in affine Toda field theory and infinite-dimensional representations of quantum groups (2010)
Journal Article
Corrigan, E., & Zambon, C. (2010). Integrable defects in affine Toda field theory and infinite-dimensional representations of quantum groups. Nuclear Physics B, 848(3), 545-577. https://doi.org/10.1016/j.nuclphysb.2011.03.007

Transmission matrices for two types of integrable defect are calculated explicitly, first by solving directly the nonlinear transmission Yang–Baxter equations, and second by solving a linear intertwining relation between a finite-dimensional represen... Read More about Integrable defects in affine Toda field theory and infinite-dimensional representations of quantum groups.

A transmission matrix for a fused pair of integrable defects in the sine-Gordon model. (2010)
Journal Article
Corrigan, E., & Zambon, C. (2010). A transmission matrix for a fused pair of integrable defects in the sine-Gordon model. Journal of Physics A: Mathematical and Theoretical, 43, Article 345201. https://doi.org/10.1088/1751-8113/43/34/345201

Within the quantum sine-Gordon model a transmission matrix describing the scattering of a soliton with a fused pair of integrable defects is proposed. The result is consistent with the classical picture of scattering and highlights the differences be... Read More about A transmission matrix for a fused pair of integrable defects in the sine-Gordon model..