The Diels-Alder reaction is a thermal cycloaddition. In the core reaction, a diene reacts with an alkene (called the "dienophile")to produce a cyclohexene ring.

Generic Diels-Alder cyclization of dienes with alkenes to form a cyclohexene.  If the electron-donating group is on the 1-position of the diene, it and the electron-withdrawing group on the alkene wind up at the 3- and 4-position, respectively, in the cyclohexene.  If the EDG is on the 2-position of the diene, it and the EWG from the alkene wind up on the 1- and 4-positions, respectively.

Location of substituents and their stereochemistry follow from several empirical rules that are backed up by theory. We'll look at this in stages to develop these rules and explore a bit of what they mean.

The first thing to look at is where the substituents start, and where they wind up. The examples below show a transition state and both the initial (boat-like) form of the cyclohexene and the final chair-like form of the product. Critically, only a single diastereomer forms as the major product: this is stereospecific, and highly stereoselective.

Diels-Alder1TS.pdb

Show the interacting orbitals


The transition state. Atoms are color-coded in terms of their relationships in the reactants.
Diels-Alder_prod_boat.pdb

The initial form or the product. Note the retention of the stereochemistry in the monoene (red, blue), and the positional orientation of the brown and green atoms from the diene. The white atoms wind up on the cyclohexene double bond.
Diels-Alder_prod_chair.pdb

The initial product unfolds to a normal chair-like cyclohexene.
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This is a general observation, and coupled with the kinetic behavior (second order: first order in each reactant, or rate = k[diene][dienophile]), we can conclude that this is a concerted, one-step reaction mechanism. Any intermediate (radical or carbocation) would allow sigma bond rotation that would result in other diastereomers.


The next observation is that the dienophile could add in two possible ways to produce different diastereomers. In one, the electron-withdrawing (usually) substituent is oriented toward the newly forming C=C bond--this is the endo stereochemistry. In the other, it points away, and is called the exo stereochemistry. These are most easily shown in the two transition states for reaction of 1,3-cyclopentadiene with propenal (acrolein):

: Diels-Alder_endoTS.pdb
Erel = 0


Diels-Alder_exdoTS.pdb
Erel = 1.90 kcal/mol
Experimentally: endo/exo = 4:1; ΔΔG± = 1.03 kcal/mol
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In general, the "endo" product will be preferred over the "exo." This in some ways is counterintuitive; the exo product (and transition state) seems to have fewer steric interactions. However, there is proposed to be a secondary orbital interaction between the π (pi) orbitals of the cyclohexene C=C bond and those in the substituent; this lowers the TS energy and leads to the Endo rule: the major product will be formed from the endo transition state.


The final issue is the regiochemical orientation when there are two directing groups. Normally, the dienophile will have an electron-withdrawing group (lowers the LUMO and makes it a better electron acceptor); conversely, while unsubstituted dienes are fine (so long as they adopt the s-cis conformation about C2-C3), adding an electron donor (alkyl, OR, NR2) raises the HOMO and makes the diene a better electron donor. We have to worry about how best to orient these. A given pair (diene + dienophile) can have two possible regiochemical orientations:

The empirical observation is that "ortho" and "para" are preferred over "meta," and this is borne out by calculated energies of the different transition states.

From 1-methoxycyclopentadiene: Diels-Alder_o_endo.pdb
Ortho: Erel = 0
From 2-methoxycyclopentadiene: Diels-Alder_p_endo.pdb
Para: Erel = 0
Diels-Alder_m1_endo.pdb
Meta: Erel = +0.4 kcal/mol (vs. Ortho)
Diels-Alder_m2_endo.pdb
Meta: Erel = +0.4 kcal/mol (versus Para)
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All calculations performed at the B3LYP/6-31G* level, optimized for single point transition states (single negative eigenvector) using Spartan '06 (Wavefunction, Inc., Irvine CA).


Last updated: 12/15/2019