@article{10583,
  abstract     = {The synthetic strigolactone (SL) analog, rac-GR24, has been instrumental in studying the role of SLs as well as karrikins because it activates the receptors DWARF14 (D14) and KARRIKIN INSENSITIVE 2 (KAI2) of their signaling pathways, respectively. Treatment with rac-GR24 modifies the root architecture at different levels, such as decreasing the lateral root density (LRD), while promoting root hair elongation or flavonol accumulation. Previously, we have shown that the flavonol biosynthesis is transcriptionally activated in the root by rac-GR24 treatment, but, thus far, the molecular players involved in that response have remained unknown. To get an in-depth insight into the changes that occur after the compound is perceived by the roots, we compared the root transcriptomes of the wild type and the more axillary growth2 (max2) mutant, affected in both SL and karrikin signaling pathways, with and without rac-GR24 treatment. Quantitative reverse transcription (qRT)-PCR, reporter line analysis and mutant phenotyping indicated that the flavonol response and the root hair elongation are controlled by the ELONGATED HYPOCOTYL 5 (HY5) and MYB12 transcription factors, but HY5, in contrast to MYB12, affects the LRD as well. Furthermore, we identified the transcription factors TARGET OF MONOPTEROS 5 (TMO5) and TMO5 LIKE1 as negative and the Mediator complex as positive regulators of the rac-GR24 effect on LRD. Altogether, hereby, we get closer toward understanding the molecular mechanisms that underlay the rac-GR24 responses in the root.},
  author       = {Struk, Sylwia and Braem, Lukas and Matthys, Cedrick and Walton, Alan and Vangheluwe, Nick and Van Praet, Stan and Jiang, Lingxiang and Baster, Pawel and De Cuyper, Carolien and Boyer, Francois-Didier and Stes, Elisabeth and Beeckman, Tom and Friml, Jiří and Gevaert, Kris and Goormachtig, Sofie},
  issn         = {1471-9053},
  journal      = {Plant & Cell Physiology},
  keywords     = {flavonols, MAX2, rac-Gr24, RNA-seq, root development, transcriptional regulation},
  number       = {1},
  pages        = {104--119},
  publisher    = {Oxford University Press},
  title        = {{Transcriptional analysis in the Arabidopsis roots reveals new regulators that link rac-GR24 treatment with changes in flavonol accumulation, root hair elongation and lateral root density}},
  doi          = {10.1093/pcp/pcab149},
  volume       = {63},
  year         = {2022},
}

@article{10282,
  abstract     = {Advanced transcriptome sequencing has revealed that the majority of eukaryotic genes undergo alternative splicing (AS). Nonetheless, little effort has been dedicated to investigating the functional relevance of particular splicing events, even those in the key developmental and hormonal regulators. Combining approaches of genetics, biochemistry and advanced confocal microscopy, we describe the impact of alternative splicing on the PIN7 gene in the model plant Arabidopsis thaliana. PIN7 encodes a polarly localized transporter for the phytohormone auxin and produces two evolutionarily conserved transcripts, PIN7a and PIN7b. PIN7a and PIN7b, differing in a four amino acid stretch, exhibit almost identical expression patterns and subcellular localization. We reveal that they are closely associated and mutually influence each other's mobility within the plasma membrane. Phenotypic complementation tests indicate that the functional contribution of PIN7b per se is minor, but it markedly reduces the prominent PIN7a activity, which is required for correct seedling apical hook formation and auxin-mediated tropic responses. Our results establish alternative splicing of the PIN family as a conserved, functionally relevant mechanism, revealing an additional regulatory level of auxin-mediated plant development.},
  author       = {Kashkan, Ivan and Hrtyan, Mónika and Retzer, Katarzyna and Humpolíčková, Jana and Jayasree, Aswathy and Filepová, Roberta and Vondráková, Zuzana and Simon, Sibu and Rombaut, Debbie and Jacobs, Thomas B. and Frilander, Mikko J. and Hejátko, Jan and Friml, Jiří and Petrášek, Jan and Růžička, Kamil},
  issn         = {1469-8137},
  journal      = {New Phytologist},
  number       = {1},
  pages        = {329--343},
  publisher    = {Wiley},
  title        = {{Mutually opposing activity of PIN7 splicing isoforms is required for auxin-mediated tropic responses in Arabidopsis thaliana}},
  doi          = {10.1111/nph.17792},
  volume       = {233},
  year         = {2022},
}

@article{10656,
  abstract     = {Idealized simulations of the tropical atmosphere have predicted that clouds can spontaneously clump together in space, despite perfectly homogeneous settings. This phenomenon has been called self-aggregation, and it results in a state where a moist cloudy region with intense deep convective storms is surrounded by extremely dry subsiding air devoid of deep clouds. We review here the main findings from theoretical work and idealized models of this phenomenon, highlighting the physical processes believed to play a key role in convective self-aggregation. We also review the growing literature on the importance and implications of this phenomenon for the tropical atmosphere, notably, for the hydrological cycle and for precipitation extremes, in our current and in a warming climate.},
  author       = {Muller, Caroline J and Yang, Da and Craig, George and Cronin, Timothy and Fildier, Benjamin and Haerter, Jan O. and Hohenegger, Cathy and Mapes, Brian and Randall, David and Shamekh, Sara and Sherwood, Steven C.},
  issn         = {1545-4479},
  journal      = {Annual Review of Fluid Mechanics},
  pages        = {133--157},
  publisher    = {Annual Reviews},
  title        = {{Spontaneous aggregation of convective storms}},
  doi          = {10.1146/annurev-fluid-022421-011319},
  volume       = {54},
  year         = {2022},
}

@article{10846,
  abstract     = {The Golgi apparatus regulates the process of modification and subcellular localization of macromolecules, including proteins and lipids. Aberrant protein sorting caused by defects in the Golgi leads to various diseases in mammals. However, the role of the Golgi apparatus in organismal longevity remained largely unknown. By employing a quantitative proteomic approach, we demonstrated that MON-2, an evolutionarily conserved Arf-GEF protein implicated in Golgi-to-endosome trafficking, promotes longevity via upregulating macroautophagy/autophagy in C. elegans. Our data using cultured mammalian cells indicate that MON2 translocates from the Golgi to the endosome under starvation conditions, subsequently increasing autophagic flux by binding LGG-1/GABARAPL2. Thus, Golgi-to-endosome trafficking appears to be an evolutionarily conserved process for the upregulation of autophagy, which contributes to organismal longevity.},
  author       = {Artan, Murat and Sohn, Jooyeon and Lee, Cheolju and Park, Seung Yeol and Lee, Seung Jae V.},
  issn         = {1554-8635},
  journal      = {Autophagy},
  number       = {5},
  pages        = {1208--1210},
  publisher    = {Taylor & Francis},
  title        = {{MON-2, a Golgi protein, promotes longevity by upregulating autophagy through mediating inter-organelle communications}},
  doi          = {10.1080/15548627.2022.2039523},
  volume       = {18},
  year         = {2022},
}

@article{11636,
  abstract     = {In [3], Poonen and Slavov recently developed a novel approach to Bertini irreducibility theorems over an arbitrary field, based on random hyperplane slicing. In this paper, we extend their work by proving an analogous bound for the dimension of the exceptional locus in the setting of linear subspaces of higher codimensions.},
  author       = {Kmentt, Philip and Shute, Alec L},
  issn         = {1090-2465},
  journal      = {Finite Fields and their Applications},
  number       = {10},
  publisher    = {Elsevier},
  title        = {{The Bertini irreducibility theorem for higher codimensional slices}},
  doi          = {10.1016/j.ffa.2022.102085},
  volume       = {83},
  year         = {2022},
}

@article{12684,
  abstract     = {Given a place  ω  of a global function field  K  over a finite field, with associated affine function ring  Rω  and completion  Kω , the aim of this paper is to give an effective joint equidistribution result for renormalized primitive lattice points  (a,b)∈Rω2  in the plane  Kω2 , and for renormalized solutions to the gcd equation  ax+by=1 . The main tools are techniques of Goronik and Nevo for counting lattice points in well-rounded families of subsets. This gives a sharper analog in positive characteristic of a result of Nevo and the first author for the equidistribution of the primitive lattice points in  \ZZ2 .},
  author       = {Horesh, Tal and Paulin, Frédéric},
  issn         = {2118-8572},
  journal      = {Journal de Theorie des Nombres de Bordeaux},
  number       = {3},
  pages        = {679--703},
  publisher    = {Université de Bordeaux},
  title        = {{Effective equidistribution of lattice points in positive characteristic}},
  doi          = {10.5802/JTNB.1222},
  volume       = {34},
  year         = {2022},
}

@article{12065,
  abstract     = {Capacity, rate performance, and cycle life of aprotic Li–O2 batteries critically depend on reversible electrodeposition of Li2O2. Current understanding states surface-adsorbed versus solvated LiO2 controls Li2O2 growth as surface film or as large particles. Herein, we show that Li2O2 forms across a wide range of electrolytes, carbons, and current densities as particles via solution-mediated LiO2 disproportionation, bringing into question the prevalence of any surface growth under practical conditions. We describe a unified O2 reduction mechanism, which can explain all found capacity relations and Li2O2 morphologies with exclusive solution discharge. Determining particle morphology and achievable capacities are species mobilities, true areal rate, and the degree of LiO2 association in solution. Capacity is conclusively limited by mass transport through the tortuous Li2O2 rather than electron transport through a passivating Li2O2 film. Provided that species mobilities and surface growth are high, high capacities are also achieved with weakly solvating electrolytes, which were previously considered prototypical for low capacity via surface growth.},
  author       = {Prehal, Christian and Mondal, Soumyadip and Lovicar, Ludek and Freunberger, Stefan Alexander},
  issn         = {2380-8195},
  journal      = {ACS Energy Letters},
  number       = {9},
  pages        = {3112--3119},
  publisher    = {American Chemical Society},
  title        = {{Exclusive solution discharge in Li-O₂ batteries?}},
  doi          = {10.1021/acsenergylett.2c01711},
  volume       = {7},
  year         = {2022},
}

@article{9311,
  abstract     = {Partially observable Markov decision processes (POMDPs) are standard models for dynamic systems with probabilistic and nondeterministic behaviour in uncertain environments. We prove that in POMDPs with long-run average objective, the decision maker has approximately optimal strategies with finite memory. This implies notably that approximating the long-run value is recursively enumerable, as well as a weak continuity property of the value with respect to the transition function. },
  author       = {Chatterjee, Krishnendu and Saona Urmeneta, Raimundo J and Ziliotto, Bruno},
  issn         = {1526-5471},
  journal      = {Mathematics of Operations Research},
  keywords     = {Management Science and Operations Research, General Mathematics, Computer Science Applications},
  number       = {1},
  pages        = {100--119},
  publisher    = {Institute for Operations Research and the Management Sciences},
  title        = {{Finite-memory strategies in POMDPs with long-run average objectives}},
  doi          = {10.1287/moor.2020.1116},
  volume       = {47},
  year         = {2022},
}

@article{11732,
  abstract     = {We study the BCS energy gap Ξ in the high–density limit and derive an asymptotic formula, which strongly depends on the strength of the interaction potential V on the Fermi surface. In combination with the recent result by one of us (Math. Phys. Anal. Geom. 25, 3, 2022) on the critical temperature Tc at high densities, we prove the universality of the ratio of the energy gap and the critical temperature.},
  author       = {Henheik, Sven Joscha and Lauritsen, Asbjørn Bækgaard},
  issn         = {1572-9613},
  journal      = {Journal of Statistical Physics},
  keywords     = {Mathematical Physics, Statistical and Nonlinear Physics},
  publisher    = {Springer Nature},
  title        = {{The BCS energy gap at high density}},
  doi          = {10.1007/s10955-022-02965-9},
  volume       = {189},
  year         = {2022},
}

@article{10642,
  abstract     = {Based on a result by Yarotsky (J Stat Phys 118, 2005), we prove that localized but otherwise arbitrary perturbations of weakly interacting quantum spin systems with uniformly gapped on-site terms change the ground state of such a system only locally, even if they close the spectral gap. We call this a strong version of the local perturbations perturb locally (LPPL) principle which is known to hold for much more general gapped systems, but only for perturbations that do not close the spectral gap of the Hamiltonian. We also extend this strong LPPL-principle to Hamiltonians that have the appropriate structure of gapped on-site terms and weak interactions only locally in some region of space. While our results are technically corollaries to a theorem of Yarotsky, we expect that the paradigm of systems with a locally gapped ground state that is completely insensitive to the form of the Hamiltonian elsewhere extends to other situations and has important physical consequences.},
  author       = {Henheik, Sven Joscha and Teufel, Stefan and Wessel, Tom},
  issn         = {1573-0530},
  journal      = {Letters in Mathematical Physics},
  keywords     = {mathematical physics, statistical and nonlinear physics},
  number       = {1},
  publisher    = {Springer Nature},
  title        = {{Local stability of ground states in locally gapped and weakly interacting quantum spin systems}},
  doi          = {10.1007/s11005-021-01494-y},
  volume       = {112},
  year         = {2022},
}

@article{10623,
  abstract     = {We investigate the BCS critical temperature Tc in the high-density limit and derive an asymptotic formula, which strongly depends on the behavior of the interaction potential V on the Fermi-surface. Our results include a rigorous confirmation for the behavior of Tc at high densities proposed by Langmann et al. (Phys Rev Lett 122:157001, 2019) and identify precise conditions under which superconducting domes arise in BCS theory.},
  author       = {Henheik, Sven Joscha},
  issn         = {1572-9656},
  journal      = {Mathematical Physics, Analysis and Geometry},
  keywords     = {geometry and topology, mathematical physics},
  number       = {1},
  publisher    = {Springer Nature},
  title        = {{The BCS critical temperature at high density}},
  doi          = {10.1007/s11040-021-09415-0},
  volume       = {25},
  year         = {2022},
}

@article{12184,
  abstract     = {We review recent results on adiabatic theory for ground states of extended gapped fermionic lattice systems under several different assumptions. More precisely, we present generalized super-adiabatic theorems for extended but finite and infinite systems, assuming either a uniform gap or a gap in the bulk above the unperturbed ground state. The goal of this Review is to provide an overview of these adiabatic theorems and briefly outline the main ideas and techniques required in their proofs.},
  author       = {Henheik, Sven Joscha and Wessel, Tom},
  issn         = {0022-2488},
  journal      = {Journal of Mathematical Physics},
  number       = {12},
  publisher    = {AIP Publishing},
  title        = {{On adiabatic theory for extended fermionic lattice systems}},
  doi          = {10.1063/5.0123441},
  volume       = {63},
  year         = {2022},
}

@inproceedings{17087,
  abstract     = {We consider the problem of model compression for deep neural networks (DNNs) in the challenging one-shot/post-training setting, in which we are given an accurate trained model, and must compress it without any retraining, based only on a small amount of calibration input data. This problem has become popular in view of the emerging software and hardware support for executing models compressed via pruning and/or quantization with speedup, and well-performing solutions have been proposed independently for both compression approaches.In this paper, we introduce a new compression framework which covers both weight pruning and quantization in a unified setting, is time- and space-efficient, and considerably improves upon the practical performance of existing post-training methods. At the technical level, our approach is based on an exact and efficient realization of the classical Optimal Brain Surgeon (OBS) framework of [LeCun, Denker, and Solla, 1990] extended to also cover weight quantization at the scale of modern DNNs. From the practical perspective, our experimental results show that it can improve significantly upon the compression-accuracy trade-offs of existing post-training methods, and that it can enable the accurate compound application of both pruning and quantization in a post-training setting.},
  author       = {Frantar, Elias and Singh, Sidak Pal and Alistarh, Dan-Adrian},
  booktitle    = {36th Conference on Neural Information Processing Systems},
  isbn         = {9781713871088},
  location     = {New Orleans, LA, United States},
  publisher    = {ML Research Press},
  title        = {{Optimal brain compression: A framework for accurate post-training quantization and pruning}},
  volume       = {35},
  year         = {2022},
}

@article{12286,
  abstract     = {Inspired by the study of loose cycles in hypergraphs, we define the loose core in hypergraphs as a structurewhich mirrors the close relationship between cycles and $2$-cores in graphs. We prove that in the $r$-uniform binomial random hypergraph $H^r(n,p)$, the order of the loose core undergoes a phase transition at a certain critical threshold and determine this order, as well as the number of edges, asymptotically in the subcritical and supercritical regimes.&#x0D;
Our main tool is an algorithm called CoreConstruct, which enables us to analyse a peeling process for the loose core. By analysing this algorithm we determine the asymptotic degree distribution of vertices in the loose core and in particular how many vertices and edges the loose core contains. As a corollary we obtain an improved upper bound on the length of the longest loose cycle in $H^r(n,p)$.},
  author       = {Cooley, Oliver and Kang, Mihyun and Zalla, Julian},
  issn         = {1077-8926},
  journal      = {The Electronic Journal of Combinatorics},
  keywords     = {Computational Theory and Mathematics, Geometry and Topology, Theoretical Computer Science, Applied Mathematics, Discrete Mathematics and Combinatorics},
  number       = {4},
  publisher    = {Electronic Journal of Combinatorics},
  title        = {{Loose cores and cycles in random hypergraphs}},
  doi          = {10.37236/10794},
  volume       = {29},
  year         = {2022},
}

@unpublished{10788,
  abstract     = {We determine an asymptotic formula for the number of integral points of
bounded height on a certain toric variety, which is incompatible with part of a
preprint by Chambert-Loir and Tschinkel. We provide an alternative
interpretation of the asymptotic formula we get. To do so, we construct an
analogue of Peyre's constant $\alpha$ and describe its relation to a new
obstruction to the Zariski density of integral points in certain regions of
varieties.},
  author       = {Wilsch, Florian Alexander},
  booktitle    = {arXiv},
  keywords     = {Integral point, toric variety, Manin's conjecture},
  title        = {{Integral points of bounded height on a certain toric variety}},
  doi          = {10.48550/arXiv.2202.10909},
  year         = {2022},
}

@unpublished{18293,
  abstract     = {Given a non-singular diagonal cubic hypersurface X⊂Pn−1 over Fq(t) with char(Fq)≠3, we show that the number of rational points of height at most |P| is O(|P|3+ε) for n=6 and O(|P|2+ε) for n=4. In fact, if n=4 and char(Fq)>3 we prove that the number of rational points away from any rational line contained in X is bounded by O(|P|3/2+ε). From the result in 6 variables we deduce weak approximation for diagonal cubic hypersurfaces for n≥7 over Fq(t) when char(Fq)>3 and handle Waring's problem for cubes in 7 variables over Fq(t) when char(Fq)≠3. Our results answer a question of Davenport regarding the number of solutions of bounded height to x31+x32+x33=x34+x35+x36 with xi∈Fq[t].},
  author       = {Glas, Jakob and Hochfilzer, Leonhard},
  booktitle    = {arXiv},
  title        = {{On a question of Davenport and diagonal cubic forms over Fq(t)}},
  doi          = {10.48550/arXiv.2208.05422},
  year         = {2022},
}

@phdthesis{12072,
  abstract     = {In this thesis, we study two of the most important questions in Arithmetic geometry: that of the existence and density of solutions to Diophantine equations. In order for a Diophantine equation to have any solutions over the rational numbers, it must have solutions everywhere locally, i.e., over R and over Qp for every prime p. The converse, called the Hasse principle, is known to fail in general. However, it is still a central question in Arithmetic geometry to determine for which varieties the Hasse principle does hold. In this work, we establish the Hasse principle for a wide new family of varieties of the form f(t) = NK/Q(x) ̸= 0, where f is a polynomial with integer coefficients and NK/Q denotes the norm
form associated to a number field K. Our results cover products of arbitrarily many linear, quadratic or cubic factors, and generalise an argument of Irving [69], which makes use of the beta sieve of Rosser and Iwaniec. We also demonstrate how our main sieve results can be applied to treat new cases of a conjecture of Harpaz and Wittenberg on locally split values of polynomials over number fields, and discuss consequences for rational points in fibrations.
In the second question, about the density of solutions, one defines a height function and seeks to estimate asymptotically the number of points of height bounded by B as B → ∞. Traditionally, one either counts rational points, or
integral points with respect to a suitable model. However, in this thesis, we study an emerging area of interest in Arithmetic geometry known as Campana points, which in some sense interpolate between rational and integral points.
More precisely, we count the number of nonzero integers z1, z2, z3 such that gcd(z1, z2, z3) = 1, and z1, z2, z3, z1 + z2 + z3 are all squareful and bounded by B. Using the circle method, we obtain an asymptotic formula which agrees in
the power of B and log B with a bold new generalisation of Manin’s conjecture to the setting of Campana points, recently formulated by Pieropan, Smeets, Tanimoto and Várilly-Alvarado [96]. However, in this thesis we also provide the first known counterexamples to leading constant predicted by their conjecture. },
  author       = {Shute, Alec L},
  isbn         = {978-3-99078-023-7},
  issn         = {2663-337X},
  pages        = {208},
  publisher    = {Institute of Science and Technology Austria},
  title        = {{Existence and density problems in Diophantine geometry: From norm forms to Campana points}},
  doi          = {10.15479/at:ista:12072},
  year         = {2022},
}

@article{9364,
  abstract     = {Let t : Fp → C be a complex valued function on Fp. A classical problem in analytic number theory is bounding the maximum M(t) := max 0≤H<p ∣ 1/√p ∑ 0≤n<H t (n) ∣ of the absolute value of the incomplete sums(1/√p)∑0≤n<H t (n). In this very general context one of the most important results is the Pólya–Vinogradov bound M(t)≤IIˆtII∞ log 3p, where ˆt : Fp → C is the normalized Fourier transform of t. In this paper we provide a lower bound for certain incomplete Kloosterman sums, namely we prove that for any ε > 0 there exists a large subset of a ∈ F×p such that for kl a,1,p : x → e((ax+x) / p) we have M(kla,1,p) ≥ (1−ε/√2π + o(1)) log log p, as p→∞. Finally, we prove a result on the growth of the moments of {M (kla,1,p)}a∈F×p. 2020 Mathematics Subject Classification: 11L03, 11T23 (Primary); 14F20, 60F10 (Secondary).},
  author       = {Bonolis, Dante},
  issn         = {1469-8064},
  journal      = {Mathematical Proceedings of the Cambridge Philosophical Society},
  number       = {3},
  pages        = {563 -- 590},
  publisher    = {Cambridge University Press},
  title        = {{On the size of the maximum of incomplete Kloosterman sums}},
  doi          = {10.1017/S030500412100030X},
  volume       = {172},
  year         = {2022},
}

@article{9199,
  abstract     = {We associate a certain tensor product lattice to any primitive integer lattice and ask about its typical shape. These lattices are related to the tangent bundle of Grassmannians and their study is motivated by Peyre's programme on "freeness" for rational points of bounded height on Fano
varieties.},
  author       = {Browning, Timothy D and Horesh, Tal and Wilsch, Florian Alexander},
  issn         = {1944-7833},
  journal      = {Algebra & Number Theory},
  number       = {10},
  pages        = {2385--2407},
  publisher    = {Mathematical Sciences Publishers},
  title        = {{Equidistribution and freeness on Grassmannians}},
  doi          = {10.2140/ant.2022.16.2385},
  volume       = {16},
  year         = {2022},
}

@article{10827,
  abstract     = {Titanium dioxide has been extensively studied in the rutile or anatase phase, while its high-pressure phases are less well-understood, despite that many are thought to have interesting optical, mechanical, and electrochemical properties. First-principles methods, such as density functional theory (DFT), are often used to compute the enthalpies of TiO2 phases at 0 K, but they are expensive and, thus, impractical for long time scale and large system-size simulations at finite temperatures. On the other hand, cheap empirical potentials fail to capture the relative stabilities of various polymorphs. To model the thermodynamic behaviors of ambient and high-pressure phases of TiO2, we design an empirical model as a baseline and then train a machine learning potential based on the difference between the DFT data and the empirical model. This so-called Δ-learning potential contains long-range electrostatic interactions and predicts the 0 K enthalpies of stable TiO2 phases that are in good agreement with DFT. We construct a pressure–temperature phase diagram of TiO2 in the range 0 < P < 70 GPa and 100 < T < 1500 K. We then simulate dynamic phase transition processes by compressing anatase at different temperatures. At 300 K, we predominantly observe an anatase-to-baddeleyite transformation at about 20 GPa via a martensitic two-step mechanism with a highly ordered and collective atomic motion. At 2000 K, anatase can transform into cotunnite around 45–55 GPa in a thermally activated and probabilistic manner, accompanied by diffusive movement of oxygen atoms. The pressures computed for these transitions show good agreement with experiments. Our results shed light on how to synthesize and stabilize high-pressure TiO2 phases, and our method is generally applicable to other functional materials with multiple polymorphs.},
  author       = {Lee, Jacob G. and Pickard, Chris J. and Cheng, Bingqing},
  issn         = {1089-7690},
  journal      = {The Journal of chemical physics},
  number       = {7},
  publisher    = {AIP Publishing},
  title        = {{High-pressure phase behaviors of titanium dioxide revealed by a Δ-learning potential}},
  doi          = {10.1063/5.0079844},
  volume       = {156},
  year         = {2022},
}

