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Organic Structural Spectroscopy by Lambert, Shurvell, Lightner Calculation of approximate intensity distribution due to natural isotope abundance

Organic Structural Spectroscopy by Lambert, Shurvell, Lightner

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Calculation of approximate intensity distribution due to natural isotope abundance. Organic Structural Spectroscopy by Lambert, Shurvell, Lightner. Organic Structural Spectroscopy by Lambert, Shurvell, Lightner. Molecular formula determination by exact mass measurements. Examples. - PowerPoint PPT Presentation

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Page 1: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Organic Structural Spectroscopy by Lambert, Shurvell, Lightner

Calculation of approximate intensity distribution due tonatural isotope abundance

Page 2: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Organic Structural Spectroscopy by Lambert, Shurvell, Lightner

Page 3: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Molecular formula determination by exact mass measurements

Examples

The calculated isotope ratios for CO, N2, and C2H4, all of molar mass 28, are as

follow:

CO 100 (M) 1.14 (M+1) 0.2 (M+2)

N2 100 (M) 0.76 (M+1)

C2H4 100 (M) 2.26 (M+1) 0.01 (M+2)

The calculated isotope ratios for C3H6 and CH2N2, both of molar mass 42, are as

follow:

C3H6 100 (M) 3.39 (M+1) 0.05 (M+2)

CH2N2 100 (M) 1.87 (M+1) 0.01 (M+2)

Page 4: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner
Page 5: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Calculated isotopic distribution for protonated bovine insulin. The chemical molecular weight based on elemental atomic weights is 5734.6 Da. The molecular weight based on the most abundant isotope of each element is 5728.6 Da, and the molecular weight based on the most abundant isotopic form of the molecule is 5733.6 Da.

Different isotope distributions that match the molecule mass 5733.6 Da

Page 6: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Schematic Representation of a Sector Mass Spectrometer

Spectroscopic Methods in OC by Hesse, Meier, Zeeh

Page 7: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Mass Analysis for Magnetic Sector MSs

Magnetic sectors deflect accelerated beams of ions, with the degree of deflection depending on the mass, the charge, and the velocity of the ion beam.

The speed of ions is described by: v = (2zU / m)1/2

z = ionic charge, m = ion mass, U = acceleration potential (V)The mass separation is given by: rm = mv / zB (cm)B = magnetic field strength (T)Both equations can be combined to give the fundamental equation of MS:

m/z = B2 rm2 / 2UU and B are kept constant: m/z = constant rm

2

U and rm are kept constant: m/z = constant B2

For typical values of Bmax = 1.5 Tesla, rm = 30 cm, and U = 5 kV, the maximum value for m/z is 1953 Da/charge;

Metastable ions are generated by fragmentation after acceleration but before

entering the magnetic sector. The position of their diffuse peaks in the mass

spectrum is given by: m* = m22/m1 z1/z2

2

Example: 1,2,3,4-tetrahydrocarbazole (M = 171) looses ethylene and a

metastable peak at 1432/171 = 119.6 is observed;

Page 8: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

The fragmentation in EI-MS involves exclusively gas phase unimolecular reactions and is governed by product ion stability.

The relative stabilities of different ions are based on the same chemical models that are also applicable in solution:• Maintenance of an octet of electrons• Localization of charge on the most favourable group/atom• Resonance delocalization• Absence of unpaired electrons

charge delocalization

Fragmentation Patterns in EI-MS

Page 9: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Odd- and even-electron molecular and fragment ions

Odd+• can fragment into [even+ + neutral•] or [odd+• + neutral]while even+ fragments into [even+ + neutral] but unlikely into [odd+• + neutral•]

Exceptions are found for even-electron ions containing particularly week bonds, such as multiple C-Br bonds that undergo successive Br• losses, or when particular stable odd-electron ions are formed.

Page 10: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Stevenson’s Rule for retro Diels-Alder and elimination reactions

• product ion enthalpy governs the dissociation pathway• the fragment with the lowest ionization energy will preferentially take the charge• the difference in activation energy equals the difference in IE (ionization energy)

IE = 9 eV

IE = 10 eV

more

less

Page 11: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Rearrangement versus simple cleavage

• rearrangements are intrinsically slower processes than simple bond cleavages since they involve conformational changes

• rearrangements can only compete with bond cleavages if their activation energies and the overall internal ion energies are low

• more than one new bond can be formed under low-energy conditions (example to the right)

Page 12: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

Charge localization

The two molecular radical ions shown above differ in internal energy by about 1.2 eV due to their different IEs. The more electropositive N-atom has the lower IE, therefore the higher internal energy, and is more likely to fragment

α-cleavage of an oxygen ether and hetero-bond cleavage of the more polarizable and electropositive thio ether

Page 13: Organic Structural Spectroscopy  by Lambert, Shurvell, Lightner

No strict rules apply for mass spectral fragmentation, just as they are not for describing product yields in solution phase reactions.

Remote fragmentations are possible and usually occur via a six-centred transition state (see rearrangements).

Background noise (minor signals at almost every mass) is caused by ions of high internal energy that undergo random bond cleavage.

Ions in which the charged site is formally separated from the radical site are called distonic ions.

Other terms

Always Remember