Quantum Phonon Transport in Nanomaterials: Combining Atomistic with Non-Equilibrium Green’s Function Techniques
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Gianaurelio Cuniberti | Rafael Gutierrez | Leonardo Medrano Sandonas | A. Pecchia | Alexander Croy | A. Croy | G. Cuniberti | A. Pecchia | R. Gutierrez | L. M. Sandonas
[1] R. Kubo. The fluctuation-dissipation theorem , 1966 .
[2] Francesco Mauri,et al. Ab initio variational approach for evaluating lattice thermal conductivity , 2012, 1212.0470.
[3] H. Sevinçli,et al. First‐Principle‐Based Phonon Transport Properties of Nanoscale Graphene Grain Boundaries , 2018, Advanced science.
[4] Motohiko Ezawa,et al. Arsenene: Two-dimensional buckled and puckered honeycomb arsenic systems , 2014, 1410.5166.
[5] T. Niehaus,et al. Higher harmonics and ac transport from time dependent density functional theory , 2013, 1305.3746.
[6] Bing-Lin Gu,et al. Thermal transport in graphene junctions and quantum dots , 2010 .
[7] C. Lewenkopf,et al. Phononic heat transport in nanomechanical structures: steady-state and pumping , 2017, 1701.02779.
[8] G. J. Snyder,et al. Complex thermoelectric materials. , 2008, Nature materials.
[9] M. Elstner. SCC-DFTB: what is the proper degree of self-consistency? , 2007, The journal of physical chemistry. A.
[10] I. D. Vega,et al. Dynamics of non-Markovian open quantum systems , 2015, 1511.06994.
[11] M. Ezawa,et al. Direct band gaps in group IV-VI monolayer materials: Binary counterparts of phosphorene , 2015, 1512.07598.
[12] Meir,et al. Time-dependent transport in interacting and noninteracting resonant-tunneling systems. , 1994, Physical review. B, Condensed matter.
[13] D. Poulikakos,et al. Sub-amorphous thermal conductivity in ultrathin crystalline silicon nanotubes. , 2015, Nano letters.
[14] S. Roche,et al. Engineering carbon chains from mechanically stretched graphene-based materials , 2011 .
[15] T. Frauenheim,et al. A Self Energy Model of Dephasing in Molecular Junctions , 2016 .
[16] Spin-boson thermal rectifier. , 2004, Physical review letters.
[17] Yuliang Zhao,et al. Graphene covalently binding aryl groups: conductivity increases rather than decreases. , 2011, ACS nano.
[18] Huanan Li,et al. Nonequilibrium Green’s function method for quantum thermal transport , 2013, Frontiers of Physics.
[19] D. Tománek,et al. Designing Isoelectronic Counterparts to Layered Group V Semiconductors. , 2015, ACS nano.
[20] Vibhor Singh,et al. Mechanics of freely‐suspended ultrathin layered materials , 2014, 1409.1173.
[21] Chengyuan Wang,et al. Mechanical properties of hybrid boron nitride–carbon nanotubes , 2016 .
[22] Jiuning Hu,et al. Thermal conductivity and thermal rectification in graphene nanoribbons: a molecular dynamics study. , 2009, Nano letters.
[23] Wagner. Expansions of nonequilibrium Green's functions. , 1991, Physical review. B, Condensed matter.
[24] Lei Wang,et al. Colloquium : Phononics: Manipulating heat flow with electronic analogs and beyond , 2012 .
[25] Alexander A. Balandin,et al. Reduction of lattice thermal conductivity in one-dimensional quantum-dot superlattices due to phonon filtering , 2011 .
[26] Li Yang,et al. Giant piezoelectricity of monolayer group IV monochalcogenides: SnSe, SnS, GeSe, and GeS , 2015, 1508.06222.
[27] Xianfan Xu,et al. Phosphorene: an unexplored 2D semiconductor with a high hole mobility. , 2014, ACS nano.
[28] H. Ago,et al. Strain engineering the properties of graphene and other two-dimensional crystals. , 2014, Physical chemistry chemical physics : PCCP.
[29] P. Reddy,et al. Ultra-high vacuum scanning thermal microscopy for nanometer resolution quantitative thermometry. , 2012, ACS nano.
[30] Walter Thiel,et al. Semiempirical quantum–chemical methods , 2014 .
[31] G. Voth,et al. Benchmark Study of the SCC-DFTB Approach for a Biomolecular Proton Channel. , 2014, Journal of Chemical Theory and Computation.
[32] Andreas D. Wieck,et al. Electrons surfing on a sound wave as a platform for quantum optics with flying electrons , 2011, Nature.
[33] Li Shi,et al. Emerging challenges and materials for thermal management of electronics , 2014 .
[34] Wu Li,et al. ShengBTE: A solver of the Boltzmann transport equation for phonons , 2014, Comput. Phys. Commun..
[35] Xianfan Xu,et al. Phosphorene: an unexplored 2D semiconductor with a high hole mobility. , 2014, ACS nano.
[36] Fabien Guillemot,et al. In Vitro picosecond ultrasonics in a single cell , 2008 .
[37] J. M. Worlock,et al. Measurement of the quantum of thermal conductance , 2000, Nature.
[38] I. I. Ivanchik. THEORY OF THE MANY-PARTICLE SYSTEMS. , 1968 .
[39] D. Stradi,et al. Electron-phonon scattering from Green’s function transport combined with molecular dynamics: Applications to mobility predictions , 2017, 1701.02883.
[40] A. Carlo,et al. Incoherent electron-phonon scattering in octanethiols , 2004 .
[41] L. Keldysh. Diagram technique for nonequilibrium processes , 1964 .
[42] G. Seifert,et al. Quantifying charge transfer energies at donor–acceptor interfaces in small-molecule solar cells with constrained DFTB and spectroscopic methods , 2013, Journal of physics. Condensed matter : an Institute of Physics journal.
[43] Nonequilibrium Green’s function approach to mesoscopic thermal transport , 2006, cond-mat/0605028.
[44] G. Su,et al. Anisotropic intrinsic lattice thermal conductivity of phosphorene from first principles. , 2014, Physical chemistry chemical physics : PCCP.
[45] S. Pei,et al. Control and characterization of individual grains and grain boundaries in graphene grown by chemical vapour deposition. , 2010, Nature materials.
[46] Gotthard Seifert,et al. Density functional tight binding , 2014, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[47] Nonequilibrium Green's function approach to phonon transport in defective carbon nanotubes. , 2006, Physical review letters.
[48] The influence of the stacking orientation of C and BN stripes in the structure, energetics, and electronic properties of BC2N nanotubes. , 2011, Nanotechnology.
[49] G. Cuniberti,et al. Thermoelectric Properties of Functionalized Graphene Grain Boundaries , 2015 .
[50] Daniel Karlsson,et al. Phononic heat transport in the transient regime: An analytic solution , 2016 .
[51] G. Kirczenow,et al. Quantized Thermal Conductance of Dielectric Quantum Wires , 1998, cond-mat/9801238.
[52] E. Meyhofer,et al. Quantized thermal transport in single-atom junctions , 2017, Science.
[53] Michael Gaus,et al. Density functional tight binding: application to organic and biological molecules , 2014 .
[54] M. Oviedo,et al. Dynamical simulation of the optical response of photosynthetic pigments. , 2010, Physical chemistry chemical physics : PCCP.
[55] S. Borini,et al. Strain-dependent modulation of conductivity in single-layer transition-metal dichalcogenides , 2013, 1301.3469.
[56] X. Gong,et al. Decouple electronic and phononic transport in nanotwinned structures: a new strategy for enhancing the figure-of-merit of thermoelectrics. , 2017, Nanoscale.
[57] William H. Butler,et al. On the equivalence of different techniques for evaluating the Green function for a semi-infinite system using a localized basis , 2004 .
[58] A. Dhar. Heat transport in low-dimensional systems , 2008, 0808.3256.
[59] Gotthard Seifert,et al. Density‐functional tight binding—an approximate density‐functional theory method , 2012 .
[60] Leo P. Kadanoff,et al. Quantum statistical mechanics : Green's function methods in equilibrium and nonequilibrium problems , 2018 .
[61] Chien-Cheng Chang,et al. Anisotropic thermal transport in phosphorene: effects of crystal orientation. , 2015, Nanoscale.
[62] X. Ruan,et al. Phonon lateral confinement enables thermal rectification in asymmetric single-material nanostructures. , 2014, Nano letters.
[63] Ryan Soklaski,et al. Enhanced thermoelectric efficiency via orthogonal electrical and thermal conductances in phosphorene. , 2014, Nano letters.
[64] A. Croy,et al. Efficient auxiliary-mode approach for time-dependent nanoelectronics , 2016 .
[65] Sophia R. Sklan. Splash, pop, sizzle: Information processing with phononic computing , 2015 .
[66] M. Ratner,et al. Heat conduction in molecular transport junctions , 2006, cond-mat/0611169.
[67] J. Lü,et al. Quantum thermal transport in nanostructures , 2008, 0802.2761.
[68] A. Croy,et al. Propagation scheme for nonequilibrium dynamics of electron transport in nanoscale devices , 2009, 0908.2936.
[69] Á. Rubio,et al. Time-Dependent Thermal Transport Theory. , 2014, Physical review letters.
[70] Georg Woltersdorf,et al. Spin Hall voltages from a.c. and d.c. spin currents , 2013, Nature Communications.
[71] Seifert,et al. Construction of tight-binding-like potentials on the basis of density-functional theory: Application to carbon. , 1995, Physical review. B, Condensed matter.
[72] Gianluca Stefanucci,et al. Nonequilibrium Many-Body Theory of Quantum Systems: A Modern Introduction , 2013 .
[73] B. Popescu,et al. Time-dependent view of sequential transport through molecules with rapidly fluctuating bridges. , 2012, Physical review letters.
[74] Alexander V. Balatsky,et al. Cooling mechanisms in molecular conduction junctions , 2009 .
[75] P. Royer,et al. Thermal conductivity of silicon bulk and nanowires: Effects of isotopic composition, phonon confinement, and surface roughness , 2010 .
[76] Antti-Pekka Jauho,et al. Inelastic transport theory from first principles: Methodology and application to nanoscale devices , 2006, cond-mat/0611562.
[77] A. Ozpineci,et al. Quantum effects of thermal conductance through atomic chains , 2001 .
[78] Electron-vibration interaction in transport through atomic gold wires , 2005, cond-mat/0508470.
[79] M. R. Wagner,et al. Two-Dimensional Phononic Crystals: Disorder Matters. , 2015, Nano letters.
[80] Molecular-dynamics calculation of the thermal conductivity of vitreous silica , 1999, cond-mat/9903033.
[81] Kenneth D. Jordan,et al. Comparison of Density Functional and MP2 Calculations on the Water Monomer and Dimer , 1994 .
[82] Mika Prunnila,et al. Nanophononics: state of the art and perspectives , 2016, The European Physical Journal B.
[83] A. Majumdar,et al. Nanoscale thermal transport , 2003, Journal of Applied Physics.
[84] Li Shi,et al. Two-Dimensional Phonon Transport in Supported Graphene , 2010, Science.
[85] M. Nomura,et al. Heat guiding and focusing using ballistic phonon transport in phononic nanostructures , 2016, Nature Communications.
[86] M. Pourfath,et al. Highly anisotropic thermal conductivity of arsenene: An ab initio study , 2015, 1508.01856.
[87] G. Cuniberti,et al. Tuning quantum electron and phonon transport in two-dimensional materials by strain engineering: a Green's function based study. , 2017, Physical chemistry chemical physics : PCCP.
[88] D. Donadio,et al. Mechanical Tuning of Thermal Transport in a Molecular Junction , 2015, 1511.06058.
[89] G. Cuniberti,et al. Doping engineering of thermoelectric transport in BNC heteronanotubes. , 2019, Physical chemistry chemical physics : PCCP.
[90] Massimiliano Di Ventra,et al. Colloquium: Heat flow and thermoelectricity in atomic and molecular junctions , 2011 .
[91] Seeram Ramakrishna,et al. A review on the enhancement of figure of merit from bulk to nano-thermoelectric materials , 2013 .
[92] P. Hänggi,et al. Berry-phase-induced heat pumping and its impact on the fluctuation theorem. , 2010, Physical review letters.
[93] R. Kubo. Statistical-Mechanical Theory of Irreversible Processes : I. General Theory and Simple Applications to Magnetic and Conduction Problems , 1957 .
[94] Timothy S. Fisher,et al. Simulation of phonon transport across a non-polar nanowire junction using an atomistic Green’s function method , 2007 .
[95] Heat transport through atomic contacts. , 2016, Nature nanotechnology.
[96] P. Ajayan,et al. Doping Graphitic and Carbon Nanotube Structures with Boron and Nitrogen , 1994, Science.
[97] Z. Su,et al. Connecting effect on the first hyperpolarizability of armchair carbon-boron-nitride heteronanotubes: pattern versus proportion. , 2016, Physical chemistry chemical physics : PCCP.
[98] G. Scuseria,et al. Gaussian 03, Revision E.01. , 2007 .
[99] Dimensional crossover of thermal conductance in nanowires , 2007, 0704.0702.
[100] U. Weiss. Quantum Dissipative Systems , 1993 .
[101] M. S. Ferreira,et al. Density of states of helically symmetric boron carbon nitride nanotubes , 2014, Journal of physics. Condensed matter : an Institute of Physics journal.
[102] Alexander A. Balandin,et al. Effect of phonon confinement on the thermoelectric figure of merit of quantum wells , 1998 .
[103] Cristina H Amon,et al. Broadband phonon mean free path contributions to thermal conductivity measured using frequency domain thermoreflectance , 2013, Nature Communications.
[104] Foulkes,et al. Tight-binding models and density-functional theory. , 1989, Physical review. B, Condensed matter.
[105] H. Sevinçli,et al. Green function, quasi-classical Langevin and Kubo–Greenwood methods in quantum thermal transport , 2019, Journal of physics. Condensed matter : an Institute of Physics journal.
[106] J. Richard,et al. Highly sensitive thermal conductivity measurements of suspended membranes (SiN and diamond) using a 3ω-Völklein method. , 2012, The Review of scientific instruments.
[107] Ethan C. Ahn,et al. Phonon Conduction in Silicon Nanobeam Labyrinths , 2017, Scientific Reports.
[108] Burke,et al. Generalized Gradient Approximation Made Simple. , 1996, Physical review letters.
[109] Young Ki Choi,et al. Quantitative scanning thermal microscopy using double scan technique , 2008 .
[110] Sándor Suhai,et al. Self-consistent-charge density-functional tight-binding method for simulations of complex materials properties , 1998 .
[111] C. Adamo,et al. Density-functional-based molecular-dynamics simulations of molten salts. , 2005, The Journal of chemical physics.
[112] Nonequilibrium Green's function method for thermal transport in junctions. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[113] Jia-yue Yang,et al. Methodology Perspective of Computing Thermal Transport in Low-Dimensional Materials and Nanostructures: The Old and the New , 2018, ACS omega.
[114] A. Rubio,et al. Time-dependent quantum transport: A practical scheme using density functional theory , 2005, cond-mat/0502391.
[115] Guanxiong Liu,et al. Graphene quilts for thermal management of high-power GaN transistors. , 2012, Nature communications.
[116] N. Mingo. Anharmonic phonon flow through molecular-sized junctions , 2006 .
[117] Alan J. H. McGaughey,et al. Strongly anisotropic in-plane thermal transport in single-layer black phosphorene , 2015, Scientific Reports.
[118] H. Sevinçli,et al. A bottom-up route to enhance thermoelectric figures of merit in graphene nanoribbons , 2013, Scientific reports.
[119] P. Keblinski,et al. Effect of chain conformation in the phonon transport across a Si-polyethylene single-molecule covalent junction , 2011 .
[120] Julian Schwinger,et al. Theory of Many-Particle Systems. I , 1959 .
[121] H. Zeng,et al. Atomically thin arsenene and antimonene: semimetal-semiconductor and indirect-direct band-gap transitions. , 2015, Angewandte Chemie.
[122] Keiji Morokuma,et al. Systematic study of vibrational frequencies calculated with the self‐consistent charge density functional tight‐binding method , 2004, J. Comput. Chem..
[123] Ronggui Yang,et al. Effect of lattice mismatch on phonon transmission and interface thermal conductance across dissimilar material interfaces , 2012 .
[124] Zhifeng Ren,et al. Coherent Phonon Heat Conduction in Superlattices , 2012, Science.
[125] Sándor Suhai,et al. A Self‐Consistent Charge Density‐Functional Based Tight‐Binding Method for Predictive Materials Simulations in Physics, Chemistry and Biology , 2000 .
[126] Jie Hu,et al. Communication: Padé spectrum decomposition of Fermi function and Bose function. , 2010, The Journal of chemical physics.
[127] C. H. W. Barnes,et al. On-demand single-electron transfer between distant quantum dots , 2011, Nature.
[128] G. Seifert,et al. Tight-binding density functional theory: an approximate Kohn-Sham DFT scheme. , 2007, The journal of physical chemistry. A.
[129] Kerry Vahala,et al. Cavity opto-mechanics. , 2007, Optics express.
[130] Alexander A. Balandin,et al. Phononics in low-dimensional materials , 2012 .
[131] D. Segal. Heat flow in nonlinear molecular junctions : Master equation analysis , 2005, cond-mat/0512569.
[132] Sean C. Smith,et al. C-BN single-walled nanotubes from hybrid connection of BN/C nanoribbons: prediction by ab initio density functional calculations. , 2009, Journal of the American Chemical Society.
[133] M. Sancho,et al. Highly convergent schemes for the calculation of bulk and surface Green functions , 1985 .
[134] N. Mingo,et al. Heat conduction measurements in ballistic 1D phonon waveguides indicate breakdown of the thermal conductance quantization , 2018, Nature Communications.
[135] G. Seifert,et al. Transport properties of MoS2 nanoribbons: edge priority , 2012 .
[136] M. Kanatzidis,et al. High-performance bulk thermoelectrics with all-scale hierarchical architectures , 2012, Nature.
[137] Yan Mo,et al. Time-dependent density-functional theory for open systems , 2007 .
[138] G. Cuniberti,et al. Anisotropic Thermoelectric Response in Two-Dimensional Puckered Structures , 2016 .
[139] Z. Gang. Nanoscale Energy Transport and Harvesting: A Computational Study , 2015 .
[140] A. Zettl,et al. Stability and dynamics of small molecules trapped on graphene , 2010 .
[141] Xiaojun Wu,et al. Phosphorene Nanoribbons, Phosphorus Nanotubes, and van der Waals Multilayers , 2014, 1403.6209.
[142] Timothy S. Fisher,et al. The Atomistic Green's Function Method: An Efficient Simulation Approach for Nanoscale Phonon Transport , 2007 .
[143] A. Croy,et al. Atomistic Framework for Time-Dependent Thermal Transport , 2018, The Journal of Physical Chemistry C.
[144] E. Pop. Energy dissipation and transport in nanoscale devices , 2010, 1003.4058.
[145] Natalio Mingo,et al. Phonon transport in nanowires coated with an amorphous material: An atomistic Green’s function approach , 2003 .
[146] Stephan Irle,et al. Analytical second-order geometrical derivatives of energy for the self-consistent-charge density-functional tight-binding method. , 2004, The Journal of chemical physics.
[147] F. Müller-Plathe. A simple nonequilibrium molecular dynamics method for calculating the thermal conductivity , 1997 .
[148] S. Louie,et al. Electronic transport in polycrystalline graphene. , 2010, Nature materials.
[149] D. Cahill,et al. Thermal conductance of interfaces between highly dissimilar materials , 2006 .
[150] Christoph Meier,et al. Non-Markovian evolution of the density operator in the presence of strong laser fields , 1999 .
[151] A. Eisfeld,et al. Analytic representations of bath correlation functions for ohmic and superohmic spectral densities using simple poles. , 2014, The Journal of chemical physics.
[152] Michael Gaus,et al. DFTB3: Extension of the self-consistent-charge density-functional tight-binding method (SCC-DFTB). , 2011, Journal of chemical theory and computation.
[153] A. Nitzan,et al. Molecular heat pump. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.
[154] G. Cuniberti,et al. Selective Transmission of Phonons in Molecular Junctions with Nanoscopic Thermal Baths , 2019, The Journal of Physical Chemistry C.