1 Flashcards

1
Q

The Born-Oppenheimer Approximation

A

Electrons are much lighter than nuclei and therefore much faster. This allows the nuclei motion to be separated from the electron motion. Nuclei motion is effectively 0.

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2
Q

Potential Energy Surface (PES)

A

A PES is the relationship - mathematical or graphical - between the energy of molecules (or a collection of molecules) and its geometry.

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3
Q

Molecular Mechanics (MM)

A

Key Principle:

Express the energy of a molecule as a function of its resistance towards bond stretching, bending and atom crowding, and then minimise this energy-function to get the minimum-energy geometry.

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4
Q

MM Advantages

A

ery Fast Calculations

Can be accurate with relevant parametrisation.

Undemanding Hardware Requirements

Can be applied to large molecules eg drug design

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5
Q

MM Disadvantages

A

Doesn’t treat electrons therefore can’t desrcibe bond formation / breaking or where electronic effects dominate (no reaction pathway)
Transferring parameters to another molecule is unlikely to perform well.

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6
Q

Semi-Empirical Methods

A

Use parameters derived from experimental data to simplify computation.

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7
Q

Ab Initio Methods

A

No experimental parameters, based purely on laws of QM.

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8
Q

Restricted and Unrestricted Calculations

A

Restricted: Each spatial orbital holds 2 electrons
Unrestricted: Separate orbitals for α and β electrons.

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9
Q

Single Point Energy Calculations (SPE)

A

Obtains basic info

Starting point for geometry optimisation

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10
Q

Minima and Transition States on the PES

A

A global minima occurs at the optimised geometry.

A maxima in one direction and a minima in all others is a first-order saddle point and corresponds to a T.S

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11
Q

Frequency Calculations

A

Give:

Force Constants, Vibrational Frequencies, Intensities, Thermochemical Analysis, Nature of the Stationary Point

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12
Q

Nature of the Stationary Point

A

Minimum: All vibrational frequencies are real.
First-order saddle point: There is one imaginary frequency, all others are real.
nth-order saddle point: there are n imaginary frequencies.

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