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Lecture 4 Ion Thermochemistry Reminmder of terms and quantities Thermochemical parameters AE Appearance Energy EA Electron Affinity IE Ionization Energy PA Proton Affinity (enthalpic) GB Gas Phase Basicity (free energy) - G acid Gas Phase Acidity (free energy acidity) -H acid Gas Phase Acidity (enthalpic quantity) RE Recombination Energy HA Hydride Affinity Rationale for Thermochemistry Mass Spectrometry is a major method of determining thermochemical values for ions & neutrals Thermochemical information is essential to predict ionization will occur. In large molecules, thermochemical information indicates where ionization/reaction will occur Thermochemical information indicates internal excitation of ionization process Thermochemical information predicts unimolecular dissociation (and its rate) (from above) Thermochemical information is needed to predict bimolecular reactions e.g. proton transfer Thermochemical information is useful in characterizing ion structure GLOSSARY THERMOCHEMISTRY Adiabatic No heat transferred between system and surroundings; for a chemical reaction (ionization, dissociation, etc) this usually means the lowest energy product state is formed (eg. adiabatic dissociation, adiabatic ionization energy). Vertical Used to describe an electronic transition or ionization (neutralization) occurring at the Born- Oppenheimer limit, i.e., with no change in nuclear coordinates of the molecule (eg. vertical excitation, vertical ionization energy). Ionization energy (IE) Also ionization potential (IP), energy required to remove an electron: M > M + + e; strictly refers to 0 K; may be adiabatic or vertical (recombination energy (RE) is energy released when electron added to an ion) Heat of formation of a positive ion ( H f o (M + )) Sum of the heat of formation of a neutral molecule and its adiabatic ionization potential: H f o (M + ) = H f o (M) + IE(K) (at 0 K) Electron affinity (EA) Negative of the energy of the reaction in which a negative ion is formed (electron is attached) 1

EA = -[AH rxn ] = - [ H f o (M - ) + H f o (e - ) - H f o (M)] = - [ H f o (M - ) - H f o (M)] = H f o (M)]- [ H f o (M - )] So EA is positive when H f o (M) is greater than H f o (M - ), i.e. when the anion is more stable than the neutral.. Many molecules do have metastable anions, i.e. they have ve EA s but are relatively long lived EA is also equal to the energy required to remove an electron from a negative ion: M -. > M + e; strictly refers to 0 K; may be adiabatic or vertical. Most molecules with stable anions have EA s from 0-5 ev Heat of formation of a negative ion ( H f o (M - )) Heat of formation of a neutral molecule less its adiabatic electron affinity: H f o (M - ) = H f o (M) - EA(K) (at 0 K) Stationary electron convention Sometimes referred to as the ion convention ; the integrated heat capacity of the electron is taken as zero. Appearance energy (AE) Also appearance potential (AE); mass spectrometrically determined amount of energy required to form an ion from a neutral molecule, this is approximately equal to the heat of reaction: AB A + + B + e - (or e - + AB A - + B) [ if there is a barrier for the reaction, then the approximation will not be exact] Bond dissociation energy BDE, D[A B], D[A + B - ], etc. Energy required to break a bond in a molecule; may be homolytic or heterolytic. D o o [A B] or D o [A B] at 0 K D 298 [A B] or D 298 [A B] at 298K Approx. given by the energy difference AE IE Also known as the critical energy (min energy for formation of a particular product, usually lowest energy) Bond dissociation enthalpy DH[A B], DH [A B] DH 298 [A-B], etc. Enthalpy of homolytic or heterolytic bond cleavage; usually differs from bond energy by RT. Proton affinity (PA) Enthalpy change for the reaction: BH + B + H + ; usually pertains to 298K Equivalent definition is negative of enthalpy change for addition of a proton Note: all affinity definitions are analogous, most important are methyl cation affinity, hydride affinity; metal ion affinity (methyl cation affinities correlates with PA; hydride affinityof cation is inverse with cation stability; metal ion affinity correlates with Lewis acidity). Gas phase basicity (GB) Free energy change for the reaction: BH + B + H + GB = PA -T S ioniz 2

S ioniz is S for ionization reaction, i.e. S ioniz = S (B) + S (H + ) - S (BH + ) ~ S(H + ) = 26 e.u (cal K -1 mol -1 ) Hence GB - PA 7.7 kcal/mol @ 298K Gas phase acidity ( G acid or H acid ) Free energy or enthalpy change, respectively, for the reaction: AH A - + H + ; enthalpy change pertains to 298K H acid (HA) = PA(A - ); G acid = H acid - T S acid A + H + > HA + rxn Gas Phase Basicity (GB): - G rxn Proton Affinity (A) : - H rxn H acid (HA + ) = PA(A) reln between acid and conjugate base Methyl cation affinity (MCA) Enthalpy change for the reaction: BCH 3 + B + CH 3 + ; usually pertains to 298K Hydride (ion) affinity (HA or HIA) Enthalpy change (298K) for the reaction AH A + H - or RH R + +H - Solvation Energy Energy released on solvation (enthalpy usually) 3

Measuring Thermochemical Properties Main methods are 1. Equilibrium Rates of forward and reverse; positions of equilibrium 2. Thermokinetic a. Bracketing does a rxn occur; best to use a series of systems b. Threshold EI, PI, CID, etc c. Kinetic method 3. Spectroscopic 4. Calculations NOTE : most methods are relative not absolute Hence the importance of scales of values, e.g. Proton Affinities 4

Thermokinetic Example Determination of Thermochemistry by Threshold Methods Example: Determination of Acidity of Chloroform by Bracketing Method 5

Cooks Kinetic Method: Thermochemistry for Protonation Reactions MH + M + H + Proton Affinity: PA(M) = H = H (H + ) + H (M) - H (MH + ) rxn f f f Entropy of Protonation: S = Sº(H + ) + Sº(M) - Sº(MH + ) rxn Gas-Phase Basicity: GB T (M) = G = H - T S rxn rxn rxn 6

Potential Energy Surface for Proton Bound Dimer Relating Critical Energies to PA s Kinetic Method Equation Dissociation Channels Kinetic Method Derivation: 7

8

Recap of derivation: The kinetic method derivation is based on transition state theory with the unimolecular rate constant given as:,, For the two dissociation channels, the natural log of the branching ratio is given as: As previously demonstrated, Δε can be replaced by ΔPA and T is replaced with T eff in recongnition that the ion population is a microcanonical ensemble For clusters composed of two bases of similar structure, the partition function term will cancel, leaving: 9

10

Ionization Energy Electron Affinity 11

Internal Energy Distributions: Breakdown curve: internal energy independent form of mass spectrum more fundamental information P(ε) Mass Spectra 12

Thermometer ion method: determination of P(e) 13

Internal energy distributions for low energy CID 14

Internal energy deposition high and low collision energy CID 15

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