These results are essential to implement the double scaling limit mechanism of the DSEs, which is done in the third section.

Random tensor models—the U(N)D-invariant model

In this paper we study a wide class of planar single-trace four point correlators in the chiral conformal field theory (χCFT4) arising as a double scaling limit of the γ-deformed $$\mathcal{N}$$ = 4 SYM theory.

Exactly solvable single-trace four point correlators in χCFT4

10.1007/jhep09(2021)007

We study the six-particle amplitude in planar $$\mathcal{N}$$ N = 4 super Yang-Mills theory in the double scaling (DS) limit, the only nontrivial codimension-one boundary of its positive kinematic region.

Hexagon bootstrap in the double scaling limit

10.1093/OSO/9780192895493.003.0012

These results are essential to implement the double scaling limit mechanism of the DSEs, which is done in the third section.

Random tensor models—the U(N)D-invariant model

10.1007/JHEP02(2021)146

In this paper we study a wide class of planar single-trace four point correlators in the chiral conformal field theory (χCFT4) arising as a double scaling limit of the γ-deformed $$\mathcal{N}$$ = 4 SYM theory.

Exactly solvable single-trace four point correlators in χCFT4

10.1093/OSO/9780192895493.003.0013

The implementation of the double scaling mechanism is then exhibited in the fourth section.

Random tensor models—the multi-orientable (MO) model

10.1007/JHEP05(2021)035

We study theO(2N)model at criticality in three dimensions in the double scaling limit of large N and large charge.

Resurgence of the large-charge expansion

10.1016/J.COMPOSITESB.2018.11.129

In a previous work, we showed that starting with the Kts for rectangular isotropic plates with circular holes the Kts for rectangular orthotropic plates with elliptic holes can be easily and accurately predicted, using a double scaling procedure (a geometric scaling and a material scaling) together with a basic Kt curve employed as a master curve.

Double scaling and master curve to predict Kts for elliptically notched orthotropic plates from Kts in circularly notched isotropic plates

10.1007/JHEP05(2019)138

Furthermore, in the matrix model we computed one-point functions of single-trace operators to all orders of genus expansion in its double scaling limit, and found that the large-order behavior of this expansion is stringy and not Borel summable.

Resurgence of one-point functions in a matrix model for 2D type IIA superstrings

10.1080/14029251.2019.1544786

After such a double scaling, the large finite n equation reduces to a second order second degree equation, in the variables S and T, from which we derive the asymptotic expansion of the scaled Hankel determinant in three cases of S and T : S → ∞ with T fixed, S → 0 with T > 0 fixed, and T → ∞ with S > 0 fixed.

The Hankel determinant associated with a singularly perturbed Laguerre unitary ensemble

10.1016/j.physletb.2018.10.077

We derive the Painleve II equation, taking the double scaling limit in the vicinity of the critical point which is the Argyres–Douglas type point of the corresponding spectral curve.

Discrete Painlevé system and the double scaling limit of the matrix model for irregular conformal block and gauge theory

10.1007/JHEP02(2019)095

We analyze a recently introduced double scaling limit where the gauge coupling is weak while the R-charge of the chiral primary Φ is large.

Double scaling limit of N$$\mathcal{N}$$= 2 chiral correlators with Maldacena-Wilson loop

10.1142/S0217751X20501468

00811 [hep-th]], the partition function of the Gross-Witten-Wadia unitary matrix model with the logarithmic term has been identified with the $\tau$ function of a certain Painlev\'{e} system, and the double scaling limit of the associated discrete Painlev\'{e} equation to the critical point provides us with the Painlev\'{e} II equation.

Multicritical points of unitary matrix model with logarithmic potential identified with Argyres-Douglas points

10.1088/1751-8121/ab5f88

Four-dimensional conformal fishnet theory is an integrable scalar theory which arises as a double scaling limit of $\gamma$-deformed maximally supersymmetric Yang-Mills.

Twistor fishnets.

10.1016/j.physletb.2019.135033

An important conjecture in knot theory relates the large-N, double scaling limit of the colored Jones polynomial J K , N ( q ) of a knot K to the hyperbolic volume of the knot complement, Vol ( K ).

Deep Learning the Hyperbolic Volume of a Knot

10.1088/1742-5468/ab837b

For models with interactions decaying as $e^{-\alpha \left\vert l-j\right\vert }/\left\vert l-j\right\vert ^{p+1}$, with $p$ integer or natural number and $\alpha \geq 0$, we show that there are third order phase transitions in a double scaling limit of the complex-time Loschmidt echo amplitudes.

Phase transition in complex-time Loschmidt echo of short and long range spin chain

Findings with double scaling according to visitors' perceptions that Pedestrian (Rank 1), Parking (rank 2) and Vegetation (Rank 3) while according to Pedestrian traders (rank 1), Places to Eat and drink (rank 2), Kiosk (Rank 3).

PERSEPSI PENGGUNA TERHADAP TINGKAT KEPENTINGAN ELEMEN RUANG TERBUKA PUBLIK DI KOMPLEK ALUN-ALUN UTARA SURAKARTA

10.1007/JHEP02(2020)028

We use the Bessel-inspired behavior of parton densities at small Bjorken x values, obtained in the case of the flat initial conditions for DGLAP evolution equations in the double scaling QCD approximation (DAS), to evaluate the transverse momentum dependent (TMD, or unintegrated) quark and gluon distribution functions in a proton.

Transverse momentum dependent parton densities in a proton from the generalized DAS approach

10.1007/JHEP04(2020)107

We consider quantum quench in large-N singlet sector quantum mechanics of a single hermitian matrix in the double scaling limit.

Quantum Quench in $c=1$ Matrix Model and Emergent Space-times