{"work":{"id":"c2c11f21-2561-4947-816f-a28b4cdf4196","openalex_id":null,"doi":"10.1063/1","arxiv_id":null,"raw_key":null,"title":"Chlan, K","authors":null,"authors_text":"G","year":2009,"venue":null,"abstract":null,"external_url":"https://doi.org/10.1063/1","cited_by_count":null,"metadata_source":"doi_reference","metadata_fetched_at":"2026-06-29T05:33:10.803766+00:00","pith_arxiv_id":null,"created_at":"2026-05-08T16:48:27.864441+00:00","updated_at":"2026-06-29T05:33:10.803766+00:00","title_quality_ok":false,"display_title":"The Journal of Chemical Physics 132(21), 214102 (2010)","render_title":"The Journal of Chemical Physics 132(21), 214102 (2010)"},"hub":{"state":{"work_id":"c2c11f21-2561-4947-816f-a28b4cdf4196","tier":"hub","tier_reason":"10+ Pith inbound or 1,000+ external citations","pith_inbound_count":96,"external_cited_by_count":null,"distinct_field_count":28,"first_pith_cited_at":"2019-06-19T15:43:07+00:00","last_pith_cited_at":"2026-06-26T16:39:00+00:00","author_build_status":"not_needed","summary_status":"needed","contexts_status":"needed","graph_status":"needed","ask_index_status":"not_needed","reader_status":"not_needed","recognition_status":"not_needed","updated_at":"2026-06-29T08:48:31.676266+00:00","tier_text":"hub"},"tier":"hub","role_counts":[{"context_role":"background","n":23},{"context_role":"method","n":6}],"polarity_counts":[{"context_polarity":"background","n":23},{"context_polarity":"use_method","n":6}],"runs":{"context_extract":{"job_type":"context_extract","status":"succeeded","result":{"enqueued_papers":25},"error":null,"updated_at":"2026-06-26T19:25:27.046861+00:00"},"graph_features":{"job_type":"graph_features","status":"succeeded","result":{"co_cited":[{"title":"Masset, R","work_id":"238df2e4-a3e5-46f3-860e-3ae2b0094b97","shared_citers":11},{"title":"Physical Review Letters 85(10), 2200–2203 (2000)","work_id":"4deaf489-c81b-4322-bb0a-41188b0ad4db","shared_citers":10},{"title":"Garai, S","work_id":"dcf1f604-e275-4181-b95e-633acc864c89","shared_citers":9},{"title":"Impurity spectra of graphene unde r electric and magnetic ﬁelds","work_id":"0e1cfea8-2230-4913-91c7-a8ac9eb1a51d","shared_citers":9},{"title":"Dickerson","work_id":"5c2060c6-427c-4321-be22-49ccae439d80","shared_citers":6},{"title":"Physical Review A33(5), 2913–2927 (1986)","work_id":"7622cbba-e948-42e0-8cd2-290ad3793bc2","shared_citers":6},{"title":"BeyondBOLSIG+:MonteCarlosimulation of electron and ion swarms to obtain transport and rate coefficients forplasmamodeling","work_id":"5f980279-8355-457d-8d9c-0eddf9c57c90","shared_citers":5},{"title":"Oxford Univer- sity Press (2018).https://doi.org/10.1093/oso/9780198814788.001.0001","work_id":"a1b77a81-dfdc-490e-805b-591b44077c3d","shared_citers":5},{"title":"and Burke, Kieron and Ernzerhof, Matthias , month = oct, year =","work_id":"6c507f87-3543-449a-b6ee-8de94abe223e","shared_citers":4},{"title":"Available: https://link.aps.org/doi/10.1103/PhysRevE","work_id":"c78d9447-3703-41df-964c-28f4f69acd5a","shared_citers":4},{"title":"Figueroa","work_id":"c54735e6-9d0a-4cf9-b3f5-ac0e381b0d57","shared_citers":4},{"title":"Generalized unitary coupled cluster wave functions for quantum computation","work_id":"27007b34-de77-4ed4-94dd-3d5ea52ba850","shared_citers":4},{"title":"Kresse \\ and\\ author J","work_id":"c658ea72-5496-4b73-8f35-66cd15152258","shared_citers":4},{"title":"A Linear Systems Approach to Flow Control","work_id":"923b3322-1579-4ce1-9efe-46665006cc17","shared_citers":3},{"title":"Cramer and J","work_id":"9de06f05-6495-4577-8e82-a375f06e87b9","shared_citers":3},{"title":"Fujihara, R","work_id":"a64da6e4-b8c3-4cca-9400-5c93227f4420","shared_citers":3},{"title":"Kresse \\ and\\ author D","work_id":"080f1633-59ae-4cf3-95ad-8af1488c3fe4","shared_citers":3},{"title":"Mailoa, Mordechai Kornbluth, Nicola Molinari, Tess E","work_id":"f52ce8d5-e753-4360-a60f-60c8faae7c16","shared_citers":3},{"title":"Physical Review 136(3B), B864–B871 (1964)","work_id":"d8311ac4-272f-400c-9a8d-a112b6b9cc57","shared_citers":3},{"title":"Schoenholz, Muratahan Aykol, Gowoon Cheon, and Ekin D","work_id":"ffdf50a3-069d-4e33-9425-d52976e4c38b","shared_citers":3},{"title":"year 2007","work_id":"fcfa379d-a0c1-4bdd-ba3c-f51f71c1fa13","shared_citers":3},{"title":"1996 , issn =","work_id":"9b60d0e9-e4cc-4b9e-9074-4c25bd871c75","shared_citers":2},{"title":"All-Atom Empirical Potential for Molecular Modeling and Dynamics Studies of Proteins","work_id":"6f651474-6b5b-4672-8b43-f8f9b9c6276a","shared_citers":2},{"title":"A., Mathur, S., Salabert, D., Ballot, J., R´egulo, C., Metcalfe, T","work_id":"656f6b47-9c8d-489d-af8f-5d0f17981423","shared_citers":2}],"time_series":[{"n":6,"year":2019},{"n":1,"year":2021},{"n":1,"year":2022},{"n":2,"year":2024},{"n":11,"year":2025},{"n":55,"year":2026}],"dependency_candidates":[{"n":1,"role":"method","polarity":"use_method","paper_title":"Poisoning mechanism of ammonia on proton transport and ionomer structure in cathode catalyst layer of PEM fuel cells","primary_cat":"physics.chem-ph","context_text":"the effect of temperature on the ammonia toxicity, different system temperatures were considered, i.e., 298, 333, 343, 353, and 363 K. 2.2. Simulation details In this study, F3C and classical hydronium models were used to describe water molecules and hydronium ions [36, 37]. The classical DREIDING force field was used for oxygen, ammonia, ammonium, amino and imino ions [38]. The modified DREIDING force field was used for PFSA ionomers [39]. The parameters developed by He et al. [40] was used for the force fields of the platinum and carbon atoms in the Pt/C substrate with other atoms of the system. The interaction between different types of atoms follows the Lorentz-Bertelot rule. The atomic charges of the ammonia, ammonium, amino, and imino were calculated using Mulliken population analysis with the double numerical basis","citing_arxiv_id":"2605.11941"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Accelerating integrated modeling with surrogate-based optimization: the MAESTRO workflow","primary_cat":"physics.plasm-ph","context_text":"the guess of kinetic profiles, is input to aTRANSP[28] simulation to calculate the internal equilibrium and current diffusion. The internal equilibrium is cal- culated with theTEQ[35] Grad-Shafranov code in fixed-boundary mode. The Porcelli sawtooth model [36] is used to prevent the safety factor from drop- ping below 1 in the core, with parameters as done in Ref. [20], and the Hager model [37] is used for the calculation of the bootstrap current. For this initial step, no wave heating nor fast ion physics is included, so that simulations can run for long times without significant computational cost. The goal of this first step is to provide reasonable quasi-steady-state current density profiles and safety factor profile, so that the core transport simulations are not affected by","citing_arxiv_id":"2605.07047"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Yinsen: A low power density HTS tokamak fusion reactor for marine and off-grid applications","primary_cat":"physics.plasm-ph","context_text":"several thousand FUSE cases must be evaluated. The resulting optimized profiles are presented in Figs. 13 and 14, for the low and high power operat- ing points respectively. The FUSE predictions are indicated by discrete markers. Following the completion of this initial optimiza- tion, a higher-fidelity analysis is performed us- ing a stand-alone ASTRA+TGLF workflow (SAT2) [29, 30, 31]. In this step, the edge plasma conditions obtained from FUSE are imposed as fixed bound- ary conditions at the pedestal top, located approx- imately atρ φ ≈0.8. Additionally, the heat flux profiles are kept identical to those used in the Flux- Matcher optimization to ensure consistency between the two modeling approaches. In addition, gas puff fueling models are used to represent external particle","citing_arxiv_id":"2605.04190"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Rigorous Security Proofs for Practical Quantum Key Distribution","primary_cat":"quant-ph","context_text":"5]) Let ρABC ∈S =(ABC)be classical on C, such that ρABC =P c pc |c⟩ ⟨c| ⊗ρAB|c for some probability distribution {pc} and normalized conditional statesρ AB|c. Then, for eachcand anyα∈(1,∞), we have: eH ↑ α(A|B)ρ|c ≥ eH ↑ α(A|B)ρ − α α−1 log \u0012 1 pc \u0013 (2.19) 20 The following lemma allows us to split off classical registers by subtracting the number of bits of those registers. Lemma 2.2.4.([ 40, Proposition 2.9]) Let ρABC ∈S =(ABC)be classical on C. Then, for anyα∈(0,∞), we have: eH ↑ α(A|BC) ρ ≥ eH ↑ α(A|B)ρ −log|C|(2.20) The following lemma states that R' enyi entropy is additive across tensor products. Lemma 2.2.5.(Additivity of R' enyi Entropy, [ 35, Corollary 5.2] ) For any two states ρAB ∈S =(AB), σCD ∈S =(CD), andα≥ 1 2, we have eH ↑","citing_arxiv_id":"2604.21791"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Thermodiffusion in Aqueous Alkali Halide Solutions from Ambient to Supercooled Conditions: Ion-Specific, Structural, and Mass Effects","primary_cat":"cond-mat.soft","context_text":"dient, with box-length ratios ofL x :L y :L z = 1 : 1 : 3. The transverse box length, Lx, varied from 40.90 to 42.95 ˚A because of changes in the system density. Long-range electrostatic interactions were treated using the particle-particle particle-mesh (PPPM) method [51], with a relative accuracy of 10 −5. The same approach was used to account for long-range dispersion interactions [52, 53], with accuracy thresholds of 10 −4 kcal/(mol ˚A) in real space and 2×10 −4 kcal/(mol ˚A) in reciprocal space. Typical simulation cells contained 6663 water molecules together with either 120 or 480 ion pairs, corresponding to salt concentrations of 1 and 4 m, respectively. Before applying the thermal gradients, each system was pre-equilibrated for 5 ns in","citing_arxiv_id":"2604.18084"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Electron dynamics mediate the water-carbon {\\pi} bond","primary_cat":"physics.chem-ph","context_text":"absorption spectra of liquid water, from the terahertz to the IR region (20). The intramolecular part of the water potential comes from a gas phase model that, in mixed quantum-classical simulations, yields accurate absorption and photon echo spectra for the OH stretching region of HOD in liquid D2O (28). The intramolecular interactions between the PAH and the water molecule combine the TIP4P/2005 water model, (29) a popular model for water at ambient conditions, with the DREIDING force field, (30) which describes noncovalent interactions between the water and PAH molecule and the atomic intramolecular interactions in the PAH. While the TIP4P/2005 model specifies the water molecule's charges, one must calculate the point charges on the PAH. The point charges in the","citing_arxiv_id":"2604.03464"}]},"error":null,"updated_at":"2026-06-26T19:25:38.965158+00:00"},"identity_refresh":{"job_type":"identity_refresh","status":"succeeded","result":{"items":[{"title":"Qwen3 Technical Report","outcome":"unchanged","work_id":"25a4e30c-1232-48e7-9925-02fa12ba7c9e","resolver":"local_arxiv","confidence":0.98,"old_work_id":"25a4e30c-1232-48e7-9925-02fa12ba7c9e"}],"counts":{"fixed":0,"merged":0,"unchanged":1,"quarantined":0,"needs_external_resolution":0},"errors":[],"attempted":1},"error":null,"updated_at":"2026-06-26T19:25:38.916564+00:00"},"summary_claims":{"job_type":"summary_claims","status":"succeeded","result":{"title":"The Journal of Chemical Physics 132(21), 214102 (2010)","claims":[{"claim_text":"the effect of temperature on the ammonia toxicity, different system temperatures were considered, i.e., 298, 333, 343, 353, and 363 K. 2.2. Simulation details In this study, F3C and classical hydronium models were used to describe water molecules and hydronium ions [36, 37]. The classical DREIDING force field was used for oxygen, ammonia, ammonium, amino and imino ions [38]. The modified DREIDING force field was used for PFSA ionomers [39]. The parameters developed by He et al. [40] was used for","claim_type":"method","confidence":0.95,"evidence_strength":"citation_context"},{"claim_text":"to express standard quantum mechanics in a classical phase-space language and is suitable to treat both single-particle and many-particle systems. It is often more intuitive than the standard Schr¨ odinger approach, especially for problems where semiclassical considerations are important. For these reasons, it is used in many areas of quantum physics, including quantum optics [104], semiclassical analysis [25, 45], electronic transport [9], nonlinear electron dy- namics [52], and quantum plasma ","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"[17] Lorenz R M, Edgar J S, Jeﬀries G D M and Chiu D T 2006 Analytical Chemistry 78 6433-6439 pMID: 16970318 (Preprint https://doi.org/10.1021/ac060748l) URL https://doi.org/10.1021/ac060748l [18] Andersen M F, Ryu C, Clad' e P, Natarajan V, Vaziri A, Helmerson K and Phillips W D 2006 Phys. Rev. Lett. 97(17) 170406 URL https://link.aps.org/doi/10.1103/PhysRevLett.97.170406 [19] Tabosa J W R and Petrov D V 1999 Phys. Rev. Lett. 83(24) 4967-4970 URL https://link.aps.org/doi/ 10.1103/PhysRevLett.83","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"Jacob's ladder of density functional approximations for the exchange- correlation energy.AIP Conference Proceedings, 577(1):1-20, July 2001. ISSN 0094-243X. doi: 10.1063/1. 1390175. URL https://doi.org/10.1063/1.1390175. [17] R. Akashi, M. Sogal, and K. Burke. Can machines learn density functionals? Past, present, and future of ML in DFT, Mar. 2025. URLhttp://arxiv.org/abs/2503.01709. arXiv:2503.01709 [physics]. [18] S. Dick and M. Fernandez-Serra. Machine learning accurate exchange and correlat","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"absorption spectra of liquid water, from the terahertz to the IR region (20). The intramolecular part of the water potential comes from a gas phase model that, in mixed quantum-classical simulations, yields accurate absorption and photon echo spectra for the OH stretching region of HOD in liquid D2O (28). The intramolecular interactions between the PAH and the water molecule combine the TIP4P/2005 water model, (29) a popular model for water at ambient conditions, with the DREIDING force field, (","claim_type":"method","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"several thousand FUSE cases must be evaluated. The resulting optimized profiles are presented in Figs. 13 and 14, for the low and high power operat- ing points respectively. The FUSE predictions are indicated by discrete markers. Following the completion of this initial optimiza- tion, a higher-fidelity analysis is performed us- ing a stand-alone ASTRA+TGLF workflow (SAT2) [29, 30, 31]. In this step, the edge plasma conditions obtained from FUSE are imposed as fixed bound- ary conditions at the ","claim_type":"method","confidence":0.9,"evidence_strength":"citation_context"}],"why_cited":"Pith tracks The Journal of Chemical Physics 132(21), 214102 (2010) because it crossed a citation-hub threshold. Current citing contexts most often use it as background evidence (23 contexts).","role_counts":[{"n":23,"context_role":"background"},{"n":6,"context_role":"method"}]},"error":null,"updated_at":"2026-06-26T19:25:27.051181+00:00"}},"summary":{"title":"The Journal of Chemical Physics 132(21), 214102 (2010)","claims":[{"claim_text":"the effect of temperature on the ammonia toxicity, different system temperatures were considered, i.e., 298, 333, 343, 353, and 363 K. 2.2. Simulation details In this study, F3C and classical hydronium models were used to describe water molecules and hydronium ions [36, 37]. The classical DREIDING force field was used for oxygen, ammonia, ammonium, amino and imino ions [38]. The modified DREIDING force field was used for PFSA ionomers [39]. The parameters developed by He et al. [40] was used for","claim_type":"method","confidence":0.95,"evidence_strength":"citation_context"},{"claim_text":"to express standard quantum mechanics in a classical phase-space language and is suitable to treat both single-particle and many-particle systems. It is often more intuitive than the standard Schr¨ odinger approach, especially for problems where semiclassical considerations are important. For these reasons, it is used in many areas of quantum physics, including quantum optics [104], semiclassical analysis [25, 45], electronic transport [9], nonlinear electron dy- namics [52], and quantum plasma ","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"[17] Lorenz R M, Edgar J S, Jeﬀries G D M and Chiu D T 2006 Analytical Chemistry 78 6433-6439 pMID: 16970318 (Preprint https://doi.org/10.1021/ac060748l) URL https://doi.org/10.1021/ac060748l [18] Andersen M F, Ryu C, Clad' e P, Natarajan V, Vaziri A, Helmerson K and Phillips W D 2006 Phys. Rev. Lett. 97(17) 170406 URL https://link.aps.org/doi/10.1103/PhysRevLett.97.170406 [19] Tabosa J W R and Petrov D V 1999 Phys. Rev. Lett. 83(24) 4967-4970 URL https://link.aps.org/doi/ 10.1103/PhysRevLett.83","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"Jacob's ladder of density functional approximations for the exchange- correlation energy.AIP Conference Proceedings, 577(1):1-20, July 2001. ISSN 0094-243X. doi: 10.1063/1. 1390175. URL https://doi.org/10.1063/1.1390175. [17] R. Akashi, M. Sogal, and K. Burke. Can machines learn density functionals? Past, present, and future of ML in DFT, Mar. 2025. URLhttp://arxiv.org/abs/2503.01709. arXiv:2503.01709 [physics]. [18] S. Dick and M. Fernandez-Serra. Machine learning accurate exchange and correlat","claim_type":"background","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"absorption spectra of liquid water, from the terahertz to the IR region (20). The intramolecular part of the water potential comes from a gas phase model that, in mixed quantum-classical simulations, yields accurate absorption and photon echo spectra for the OH stretching region of HOD in liquid D2O (28). The intramolecular interactions between the PAH and the water molecule combine the TIP4P/2005 water model, (29) a popular model for water at ambient conditions, with the DREIDING force field, (","claim_type":"method","confidence":0.9,"evidence_strength":"citation_context"},{"claim_text":"several thousand FUSE cases must be evaluated. The resulting optimized profiles are presented in Figs. 13 and 14, for the low and high power operat- ing points respectively. The FUSE predictions are indicated by discrete markers. Following the completion of this initial optimiza- tion, a higher-fidelity analysis is performed us- ing a stand-alone ASTRA+TGLF workflow (SAT2) [29, 30, 31]. In this step, the edge plasma conditions obtained from FUSE are imposed as fixed bound- ary conditions at the ","claim_type":"method","confidence":0.9,"evidence_strength":"citation_context"}],"why_cited":"Pith tracks The Journal of Chemical Physics 132(21), 214102 (2010) because it crossed a citation-hub threshold. Current citing contexts most often use it as background evidence (23 contexts).","role_counts":[{"n":23,"context_role":"background"},{"n":6,"context_role":"method"}]},"graph":{"co_cited":[{"title":"Masset, R","work_id":"238df2e4-a3e5-46f3-860e-3ae2b0094b97","shared_citers":11},{"title":"Physical Review Letters 85(10), 2200–2203 (2000)","work_id":"4deaf489-c81b-4322-bb0a-41188b0ad4db","shared_citers":10},{"title":"Garai, S","work_id":"dcf1f604-e275-4181-b95e-633acc864c89","shared_citers":9},{"title":"Impurity spectra of graphene unde r electric and magnetic ﬁelds","work_id":"0e1cfea8-2230-4913-91c7-a8ac9eb1a51d","shared_citers":9},{"title":"Dickerson","work_id":"5c2060c6-427c-4321-be22-49ccae439d80","shared_citers":6},{"title":"Physical Review A33(5), 2913–2927 (1986)","work_id":"7622cbba-e948-42e0-8cd2-290ad3793bc2","shared_citers":6},{"title":"BeyondBOLSIG+:MonteCarlosimulation of electron and ion swarms to obtain transport and rate coefficients forplasmamodeling","work_id":"5f980279-8355-457d-8d9c-0eddf9c57c90","shared_citers":5},{"title":"Oxford Univer- sity Press (2018).https://doi.org/10.1093/oso/9780198814788.001.0001","work_id":"a1b77a81-dfdc-490e-805b-591b44077c3d","shared_citers":5},{"title":"and Burke, Kieron and Ernzerhof, Matthias , month = oct, year =","work_id":"6c507f87-3543-449a-b6ee-8de94abe223e","shared_citers":4},{"title":"Available: https://link.aps.org/doi/10.1103/PhysRevE","work_id":"c78d9447-3703-41df-964c-28f4f69acd5a","shared_citers":4},{"title":"Figueroa","work_id":"c54735e6-9d0a-4cf9-b3f5-ac0e381b0d57","shared_citers":4},{"title":"Generalized unitary coupled cluster wave functions for quantum computation","work_id":"27007b34-de77-4ed4-94dd-3d5ea52ba850","shared_citers":4},{"title":"Kresse \\ and\\ author J","work_id":"c658ea72-5496-4b73-8f35-66cd15152258","shared_citers":4},{"title":"A Linear Systems Approach to Flow Control","work_id":"923b3322-1579-4ce1-9efe-46665006cc17","shared_citers":3},{"title":"Cramer and J","work_id":"9de06f05-6495-4577-8e82-a375f06e87b9","shared_citers":3},{"title":"Fujihara, R","work_id":"a64da6e4-b8c3-4cca-9400-5c93227f4420","shared_citers":3},{"title":"Kresse \\ and\\ author D","work_id":"080f1633-59ae-4cf3-95ad-8af1488c3fe4","shared_citers":3},{"title":"Mailoa, Mordechai Kornbluth, Nicola Molinari, Tess E","work_id":"f52ce8d5-e753-4360-a60f-60c8faae7c16","shared_citers":3},{"title":"Physical Review 136(3B), B864–B871 (1964)","work_id":"d8311ac4-272f-400c-9a8d-a112b6b9cc57","shared_citers":3},{"title":"Schoenholz, Muratahan Aykol, Gowoon Cheon, and Ekin D","work_id":"ffdf50a3-069d-4e33-9425-d52976e4c38b","shared_citers":3},{"title":"year 2007","work_id":"fcfa379d-a0c1-4bdd-ba3c-f51f71c1fa13","shared_citers":3},{"title":"1996 , issn =","work_id":"9b60d0e9-e4cc-4b9e-9074-4c25bd871c75","shared_citers":2},{"title":"All-Atom Empirical Potential for Molecular Modeling and Dynamics Studies of Proteins","work_id":"6f651474-6b5b-4672-8b43-f8f9b9c6276a","shared_citers":2},{"title":"A., Mathur, S., Salabert, D., Ballot, J., R´egulo, C., Metcalfe, T","work_id":"656f6b47-9c8d-489d-af8f-5d0f17981423","shared_citers":2}],"time_series":[{"n":6,"year":2019},{"n":1,"year":2021},{"n":1,"year":2022},{"n":2,"year":2024},{"n":11,"year":2025},{"n":55,"year":2026}],"dependency_candidates":[{"n":1,"role":"method","polarity":"use_method","paper_title":"Poisoning mechanism of ammonia on proton transport and ionomer structure in cathode catalyst layer of PEM fuel cells","primary_cat":"physics.chem-ph","context_text":"the effect of temperature on the ammonia toxicity, different system temperatures were considered, i.e., 298, 333, 343, 353, and 363 K. 2.2. Simulation details In this study, F3C and classical hydronium models were used to describe water molecules and hydronium ions [36, 37]. The classical DREIDING force field was used for oxygen, ammonia, ammonium, amino and imino ions [38]. The modified DREIDING force field was used for PFSA ionomers [39]. The parameters developed by He et al. [40] was used for the force fields of the platinum and carbon atoms in the Pt/C substrate with other atoms of the system. The interaction between different types of atoms follows the Lorentz-Bertelot rule. The atomic charges of the ammonia, ammonium, amino, and imino were calculated using Mulliken population analysis with the double numerical basis","citing_arxiv_id":"2605.11941"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Accelerating integrated modeling with surrogate-based optimization: the MAESTRO workflow","primary_cat":"physics.plasm-ph","context_text":"the guess of kinetic profiles, is input to aTRANSP[28] simulation to calculate the internal equilibrium and current diffusion. The internal equilibrium is cal- culated with theTEQ[35] Grad-Shafranov code in fixed-boundary mode. The Porcelli sawtooth model [36] is used to prevent the safety factor from drop- ping below 1 in the core, with parameters as done in Ref. [20], and the Hager model [37] is used for the calculation of the bootstrap current. For this initial step, no wave heating nor fast ion physics is included, so that simulations can run for long times without significant computational cost. The goal of this first step is to provide reasonable quasi-steady-state current density profiles and safety factor profile, so that the core transport simulations are not affected by","citing_arxiv_id":"2605.07047"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Yinsen: A low power density HTS tokamak fusion reactor for marine and off-grid applications","primary_cat":"physics.plasm-ph","context_text":"several thousand FUSE cases must be evaluated. The resulting optimized profiles are presented in Figs. 13 and 14, for the low and high power operat- ing points respectively. The FUSE predictions are indicated by discrete markers. Following the completion of this initial optimiza- tion, a higher-fidelity analysis is performed us- ing a stand-alone ASTRA+TGLF workflow (SAT2) [29, 30, 31]. In this step, the edge plasma conditions obtained from FUSE are imposed as fixed bound- ary conditions at the pedestal top, located approx- imately atρ φ ≈0.8. Additionally, the heat flux profiles are kept identical to those used in the Flux- Matcher optimization to ensure consistency between the two modeling approaches. In addition, gas puff fueling models are used to represent external particle","citing_arxiv_id":"2605.04190"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Rigorous Security Proofs for Practical Quantum Key Distribution","primary_cat":"quant-ph","context_text":"5]) Let ρABC ∈S =(ABC)be classical on C, such that ρABC =P c pc |c⟩ ⟨c| ⊗ρAB|c for some probability distribution {pc} and normalized conditional statesρ AB|c. Then, for eachcand anyα∈(1,∞), we have: eH ↑ α(A|B)ρ|c ≥ eH ↑ α(A|B)ρ − α α−1 log \u0012 1 pc \u0013 (2.19) 20 The following lemma allows us to split off classical registers by subtracting the number of bits of those registers. Lemma 2.2.4.([ 40, Proposition 2.9]) Let ρABC ∈S =(ABC)be classical on C. Then, for anyα∈(0,∞), we have: eH ↑ α(A|BC) ρ ≥ eH ↑ α(A|B)ρ −log|C|(2.20) The following lemma states that R' enyi entropy is additive across tensor products. Lemma 2.2.5.(Additivity of R' enyi Entropy, [ 35, Corollary 5.2] ) For any two states ρAB ∈S =(AB), σCD ∈S =(CD), andα≥ 1 2, we have eH ↑","citing_arxiv_id":"2604.21791"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Thermodiffusion in Aqueous Alkali Halide Solutions from Ambient to Supercooled Conditions: Ion-Specific, Structural, and Mass Effects","primary_cat":"cond-mat.soft","context_text":"dient, with box-length ratios ofL x :L y :L z = 1 : 1 : 3. The transverse box length, Lx, varied from 40.90 to 42.95 ˚A because of changes in the system density. Long-range electrostatic interactions were treated using the particle-particle particle-mesh (PPPM) method [51], with a relative accuracy of 10 −5. The same approach was used to account for long-range dispersion interactions [52, 53], with accuracy thresholds of 10 −4 kcal/(mol ˚A) in real space and 2×10 −4 kcal/(mol ˚A) in reciprocal space. Typical simulation cells contained 6663 water molecules together with either 120 or 480 ion pairs, corresponding to salt concentrations of 1 and 4 m, respectively. Before applying the thermal gradients, each system was pre-equilibrated for 5 ns in","citing_arxiv_id":"2604.18084"},{"n":1,"role":"method","polarity":"use_method","paper_title":"Electron dynamics mediate the water-carbon {\\pi} bond","primary_cat":"physics.chem-ph","context_text":"absorption spectra of liquid water, from the terahertz to the IR region (20). The intramolecular part of the water potential comes from a gas phase model that, in mixed quantum-classical simulations, yields accurate absorption and photon echo spectra for the OH stretching region of HOD in liquid D2O (28). The intramolecular interactions between the PAH and the water molecule combine the TIP4P/2005 water model, (29) a popular model for water at ambient conditions, with the DREIDING force field, (30) which describes noncovalent interactions between the water and PAH molecule and the atomic intramolecular interactions in the PAH. While the TIP4P/2005 model specifies the water molecule's charges, one must calculate the point charges on the PAH. The point charges in the","citing_arxiv_id":"2604.03464"}]},"authors":[]}}