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1 15-December-2009 Zeinab Mokhtari. 2 Two important fundamental molecular properties : - The ionization potential (IP) - The electron affinity (EA) The.

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Presentation on theme: "1 15-December-2009 Zeinab Mokhtari. 2 Two important fundamental molecular properties : - The ionization potential (IP) - The electron affinity (EA) The."— Presentation transcript:

1 1 15-December-2009 Zeinab Mokhtari

2 2 Two important fundamental molecular properties : - The ionization potential (IP) - The electron affinity (EA) The ionization potential (IP) is the energy required to remove an electron from a molecule. R → R + + e  H = IP The electron affinity (EA) is the energy difference between the anion and the neutral. R + e → R -  H = -EA Definitively can be measured, because it is large. It has a small value. So difficult to be measured.

3 3 Vacuum level =0 eV E HOMO LUMO IP EA

4 4 Oxidation and Reduction HOMO e LUMO HOMO e reduction oxidation EA IP E red E ox LUMO Vacuum level

5 5 The major purpose : To obtain EA of aromatic hydrocarbons from half wave reduction potentials in aprotic solvents - Fullerenes - Organic molecules containing O, N, and halogen atoms - Nucleic acids and other biologically significant molecules A second objective: To calculate the electronegativities, (EN)=(IP+EA)/2, of the aromatic hydrocarbons by using ionization potentials in the literature.

6 6 EA evaluation methods Gas phase measurment ECD or NIMSPESTCT EA= 2EN-IPEA = -E1/2 Semiempirical methods

7 7 The first experimental method for obtaining relative electron affinities. -  G is the solution energy difference for the reaction in the gas phase and in solution. mddG(-  G) is a function of charge density. THE METHOD OF CALCULATING EA’S FROM HALF WAVE REDUCTION POTENTIALS

8 8 Before the 1960’s: it was assumed that the mddG were the same for different molecules. By gas phase electron affinities measurement, the mddG values range from 1.7 eV for the large fullerenes to 2.7 eV for small anions. They make some different groups with different mddG:

9 9 Semiempirical methods Bergman Dewar set E 1/2 CURES EC MINDO/3

10 10 Gas phase EA Some Calculative Methods

11 11

12 12

13 13 Slope = 1 Different intercepts for different groups

14 14 σ(EA) = EA(Experimental) – EA(calculated)

15 15 σ(EA) = EA(Experimental) – EA(calculated) More precise results

16 16 Slope = 1 Constant ‘‘Is the electronegativity constant?’’

17 17 A series of aromatic hydrocarbons Electronegativity EN is almost constant vs. size and close to the workfunction of graphite (4.3 eV).

18 18


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