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Electrocyclic reactions topology

We have considered three viewpoints from which thermal electrocyclic processes can be analyzed symmetry characteristics of the frontier orbital, orbital correlation diagrams, and transition state aromaticity. All arrive at the same conclusions about the stereochemistry of electrocyclic reactions. Reactions involving 4n + 2 electrons are disrotatory and involve a HUckel-type transition structure, whereas those involving 4n electrons are conrotatory and the orbital array are of the Mobius type. These general principles serve to explain and correlate many specific experimental observations. The chart that follows summarizes the relationship between transition stmcture topology, the number of electrons, and the feasibility of the reaction. [Pg.900]

In the PMO method, we analyze an electrocyclic reaction through the following steps (1) Define a basis set of 2p-atomic orbitals for all atoms involved (li for hydrogen atoms). (2) Then connect the orbital lobes that interact in the starting materials. (3) Now let the reaction start and then we identify the new interactions that are occurring at the transition state. (4) Depending upon the number of electrons in the cyclic array of orbitals and whether the orbital interaction topology corresponds to a Huckel-type system or Mobius-type system, we conclude about the feasibility of the reaction under thermal and photochemical conditions. [Pg.31]

Figure 15.17 B shows the aromatic transition state analysis of these reactions. We draw a picture of an opening pathway with the minimum number of phase changes and examine the number of nodes. The four-electron butadiene-cyclobutene system should follow the Mobius/conrotatory path, and the six-electron hexatriene-cyclohexadiene system should follow the Hiickel/disrotatory path. As such, aromatic transition state theory provides a simple analysis of electrocyclic reactions. The disrotatory motion is always of Hiickel topology, and the conrotatory motion is always of Mobius topology. Figure 15.17 B shows the aromatic transition state analysis of these reactions. We draw a picture of an opening pathway with the minimum number of phase changes and examine the number of nodes. The four-electron butadiene-cyclobutene system should follow the Mobius/conrotatory path, and the six-electron hexatriene-cyclohexadiene system should follow the Hiickel/disrotatory path. As such, aromatic transition state theory provides a simple analysis of electrocyclic reactions. The disrotatory motion is always of Hiickel topology, and the conrotatory motion is always of Mobius topology.
Quite a number of metal-catalysed pericycHc reactions are known in which the topology of the reactions parallel that expected for the uncatalysed photochemical, rather than the thermal, processes. A few electrocyclic reactions fall into this category, for example Equation (6.37),... [Pg.158]

The majority of Cope rearrangements appear to take place by way of the aW-supra interaction mode. The alternative allowed pathway involves a [2s + 2 + 2al interaction which has been invoked occasionally to explain the topology of Cope rearrangements in certain geometrically rigid molecules. A possible interaction in this category has been mentioned previously (see Fig. 3.13(d)). Recent work on a related system (reaction 6.118) has cast doubt on this interpretation the Cope rearrangement could equally well be explained by two consecutive and allowed electrocyclic reactions. [Pg.194]

Occasionally, though, you will run across a more exotic pericyclic process, and will want to decide if it is allowed. In a complex case, a reaction that is not a simple electrocyclic ringopening or cycloaddition, often the basic orbital symmetry rules or FMO analyses are not easily applied. In contrast, aromatic transition state theory and the generalized orbital symmetry rule are easy to apply to any reaction. With aromatic transition state theory, we simply draw the cyclic array of orbitals, establish whether we have a Mobius or Hiickel topology, and then count electrons. Also, the generalized orbital symmetry rule is easy to apply. We simply break the reaction into two or more components and analyze the number of electrons and the ability of the components to react in a suprafacial or antarafacial manner. [Pg.928]


See other pages where Electrocyclic reactions topology is mentioned: [Pg.439]    [Pg.18]    [Pg.544]    [Pg.118]    [Pg.704]    [Pg.704]    [Pg.286]    [Pg.409]    [Pg.154]    [Pg.238]    [Pg.519]    [Pg.81]   
See also in sourсe #XX -- [ Pg.78 , Pg.80 , Pg.81 , Pg.102 , Pg.129 ]




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Reactions topological

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