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Related Concept Videos

Ionization Energy03:12

Ionization Energy

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The amount of energy required to remove the most loosely bound electron from a gaseous atom in its ground state is called its first ionization energy (IE1). The first ionization energy for an element, X, is the energy required to form a cation with 1+ charge:
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Aqueous Solutions and Heats of Hydration02:42

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Water and other polar molecules are attracted to ions. The electrostatic attraction between an ion and a molecule with a dipole is called an ion-dipole attraction. These attractions play an important role in the dissolution of ionic compounds in water.
When ionic compounds dissolve in water, the ions in the solid separate and disperse uniformly throughout the solution because water molecules surround and solvate the ions, reducing the strong electrostatic forces between them. This process...
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Energetics of Solution Formation02:35

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The formation of a solution is an example of a spontaneous process, which is a process that occurs under specified conditions without energy from some external source.
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Calculations of Electric Potential II01:27

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An electric dipole is a system of two equal but opposite charges, separated by a fixed distance. This system is used to model many real-world systems, including atomic and molecular interactions. One of these systems is the water molecule, but only under certain circumstances. These circumstances are met inside a microwave oven, where electric fields with alternating directions make the water molecules change orientation. This vibration is equivalent to heat at the molecular level.
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Chemical and Solubility Equilibria02:21

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The free energy change associated with dissolving a solute in a liter of solvent is called the free energy of a solution, ΔGsolution. The overall ΔGsolution is expressed as the balance of ΔGinteraction against the always-favorable free-energy of mixing, ΔGmixing. Solution formation is favorable if  ΔGsolution is less than zero, whereas it is unfavorable if ΔGsolution is greater than zero. In short, for a solution to form and complete dissolution to take place,...
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Chemical Equilibria: Systematic Approach to Equilibrium Calculations01:21

Chemical Equilibria: Systematic Approach to Equilibrium Calculations

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Equilibrium calculations for systems involving multiple equilibria are often complex. For example, to calculate the solubility of a sparingly soluble salt in an aqueous solution in the presence of a common ion, one must consider all the equilibria in this solution. Calculations for these systems can be complicated and tedious, so a systematic approach with a series of steps is often helpful. The process is detailed below.
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Ionization energies in solution with the QM:QM approach.

Zsuzsanna Tóth1, Jakub Kubečka, Eva Muchová

  • 1University of Chemistry and Technology Prague, Department of Physical Chemistry, Technická 5, 16628 Prague 6, Czech Republic. petr.slavicek@vscht.cz.

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This study introduces a fragment-based quantum mechanics:quantum mechanics (QM:QM) method for calculating electronic processes in condensed phases. The QM:QM approach accurately predicts solvent shifts in vertical ionization energies (VIEs).

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Area of Science:

  • Computational Chemistry
  • Quantum Mechanics
  • Physical Chemistry

Background:

  • Calculating electronic processes in condensed phases is computationally demanding.
  • Existing methods like QM/MM or full DFT have limitations.
  • Accurate simulation of condensed-phase energetics is crucial for understanding chemical phenomena.

Purpose of the Study:

  • To present a practical fragment-based quantum mechanics:quantum mechanics (QM:QM) scheme.
  • To evaluate the QM:QM method for simulating vertical electronic processes in condensed phases.
  • To compare the QM:QM approach with existing methods for accuracy and suitability.

Main Methods:

  • Decomposition of large molecular systems into small, electrostatically interacting fragments.
  • Self-consistent field (SCF) calculations for fragment energies within the generated field.
  • Summation of fragment energies to obtain the total system energy.
  • Application to cytosine and a sodium cation to simulate vertical ionization energies (VIEs).

Main Results:

  • The QM:QM scheme accurately simulates the shift in vertical ionization energies (VIEs) from gas to bulk phase.
  • DFT-level predictions for solvent shifts and peak widths show good agreement with experimental data for cytosine and sodium cation.
  • The QM:QM approach demonstrates superior suitability compared to QM/MM and full DFT methods.

Conclusions:

  • The fragment-based QM:QM method offers a practical and accurate approach for condensed-phase electronic energetics.
  • The method shows promise for simulating other electronic processes like Auger decay.
  • QM:QM provides a viable alternative to computationally expensive or less accurate existing methods.