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Related Concept Videos

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The free energy change for a process taking place with reactants and products present under nonstandard conditions (pressures other than 1 bar; concentrations other than 1 M) is related to the standard free energy change according to this equation:
 
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Potential energy or potential function plays an essential role in determining the stability of a mechanical system. If a system is subjected to both gravitational and elastic forces, the potential function of the system can be expressed as the algebraic sum of gravitational and elastic potential energy. If the system is in equilibrium and is displaced by a small amount, then the work done on the system equals the negative of the change in the system's potential energy from the initial to...
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The work done to bring a charge through a distance r is given by the potential difference between the initial and the final position. To assemble a collection of point charges, the total work done can be expressed in terms of the product of each pair of charges divided by their separation distance, defined with respect to a suitable origin. Solving this expression gives the energy stored in a point charge distribution.
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The word "gas" comes from the Flemish word meaning "chaos," first used to describe vapors by the chemist J. B. van Helmont. Consider a container filled with gas, with a continuous and random motion of molecules. During collisions, the velocity component parallel to the wall is unchanged, and the component perpendicular to the wall reverses direction but does not change in magnitude. If the molecule’s velocity changes in the x-direction, then its momentum is changed.
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Free-energy diagrams, or reaction coordinate diagrams, are graphs showing the energy changes that occur during a chemical reaction. The reaction coordinate represented on the horizontal axis shows how far the reaction has progressed structurally. Positions along the x-axis close to the reactants have structures resembling the reactants, while positions close to the products resemble the products.  Peaks on the energy diagram represent stable structures with measurable lifetimes, while...
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Chemical reactions require sufficient energy to cause the matter to collide with enough precision and force that old chemical bonds can be broken and new ones formed. In general, kinetic energy is the form of energy powering any type of matter in motion. Imagine a person building a brick wall. The energy it takes to lift and place one brick on top of another is the kinetic energy—the energy matter possesses because of its motion. Once the wall is in place, it stores potential energy.
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Excitonic Hamiltonians for Calculating Optical Absorption Spectra and Optoelectronic Properties of Molecular Aggregates and Solids
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Double Excitation Energies from Quantum Monte Carlo Using State-Specific Energy Optimization.

Stuart Shepard1, Ramón L Panadés-Barrueta1, Saverio Moroni2

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Quantum Monte Carlo methods accurately predict double excitations in molecules. These advanced computational techniques offer reliable predictions for challenging systems where other methods struggle.

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Area of Science:

  • Quantum chemistry
  • Computational physics
  • Molecular modeling

Background:

  • Accurate calculation of electronic excitations is crucial in chemistry and physics.
  • Existing methods like coupled-cluster theory face challenges with complex molecular systems.
  • Quantum Monte Carlo (QMC) methods have shown promise for single excitations.

Purpose of the Study:

  • To evaluate the efficacy of recently developed quantum Monte Carlo methods for treating double excitations.
  • To assess the performance of QMC for medium-sized molecules, including challenging cases.
  • To compare QMC predictions with existing benchmarks and provide new predictions where data is scarce.

Main Methods:

  • Utilizing fixed-node diffusion Monte Carlo (FN-DMC) methods.
  • Applying these methods to calculate vertical transition energies for double excitations.
  • Comparing results with high-level coupled-cluster calculations and experimental data where available.

Main Results:

  • FN-DMC methods successfully treat double excitations, extending their applicability beyond single excitations.
  • Calculated excitation energies show very good agreement with reliable benchmarks.
  • Accurate predictions were obtained for systems that are difficult for traditional high-level computational chemistry methods.

Conclusions:

  • Quantum Monte Carlo methods, specifically FN-DMC, are highly effective for calculating double excitation energies.
  • These methods provide a reliable and accurate approach for studying electronic transitions in complex molecular systems.
  • QMC offers a valuable tool for predicting excitation energies in systems lacking experimental or computational reference data.