Block copolymers Block copolymers comprise two or more
homopolymer subunits linked by covalent bonds. The union of the homopolymer subunits may require an intermediate non-repeating subunit, known as a
junction block.
Diblock copolymers have two distinct blocks;
triblock copolymers have three. Technically, a block is a portion of a macromolecule, comprising many units, that has at least one feature which is not present in the adjacent portions. Block copolymers are made up of blocks of different
polymerized monomers. For example, polystyrene-b-poly(methyl methacrylate) or PS-b-PMMA (where b = block) is usually made by first polymerizing
styrene, and then subsequently polymerizing
methyl methacrylate (MMA) from the reactive end of the polystyrene chains. This polymer is a "diblock copolymer" because it contains two different chemical blocks. Triblocks, tetrablocks, multiblocks, etc. can also be made. Diblock copolymers are made using
living polymerization techniques, such as atom transfer free radical polymerization (
ATRP), reversible addition fragmentation chain transfer (
RAFT),
ring-opening metathesis polymerization (ROMP), and living cationic or living anionic
polymerizations. An emerging technique is
chain shuttling polymerization. The synthesis of block copolymers requires that both reactivity ratios are much larger than unity (r1 >> 1, r2 >> 1) under the reaction conditions, so that the terminal monomer unit of a growing chain tends to add a similar unit most of the time. The "
blockiness" of a copolymer is a measure of the adjacency of comonomers vs their statistical distribution. Many or even most synthetic polymers are in fact copolymers, containing about 1-20% of a minority monomer. In such cases, blockiness is undesirable. A
block index has been proposed as a quantitative measure of blockiness or deviation from random monomer composition.
Alternating copolymers An alternating copolymer has regular alternating A and B units, and is often described by the formula: -A-B-A-B-A-B-A-B-A-B-, or -(-A-B-)n-. The molar ratio of each monomer in the polymer is normally close to one, which happens when the reactivity ratios r1 and r2 are close to zero, as can be seen from the Mayo–Lewis equation. For example, in the free-radical copolymerization of
styrene maleic anhydride copolymer, r1 = 0.097 and r2 = 0.001, An example is
nylon 66 with repeat unit -OC-( CH2)4-CO-NH-(CH2)6-NH-, formed from a
dicarboxylic acid monomer and a
diamine monomer.
Periodic copolymers Periodic copolymers have units arranged in a repeating sequence. For two monomers A and B, for example, they might form the repeated pattern (A-B-A-B-B-A-A-A-A-B-B-B)n.
Statistical copolymers In statistical copolymers the sequence of monomer residues follows a statistical rule. If the probability of finding a given type monomer residue at a particular point in the chain is equal to the mole fraction of that monomer residue in the chain, then the polymer may be referred to as a truly
random copolymer (structure 3). Statistical copolymers are dictated by the reaction kinetics of the two chemically distinct monomer reactants, and are commonly referred to interchangeably as "random" in the polymer literature. As with other types of copolymers, random copolymers can have interesting and commercially desirable properties that blend those of the individual homopolymers. Examples of commercially relevant random copolymers include
rubbers made from styrene-butadiene copolymers and resins from styrene-acrylic or
methacrylic acid derivatives. Copolymerization is particularly useful in tuning the
glass transition temperature, which is important in the operating conditions of polymers; it is assumed that each monomer occupies the same amount of free volume whether it is in a copolymer or homopolymer, so the
glass transition temperature (Tg) falls between the values for each homopolymer and is dictated by the mole or mass fraction of each component. the
Mayo-Lewis equation can be used to predict the composition of the polymer product for all initial mole fractions of monomer. This equation is derived using the
Markov model, which only considers the last segment added as affecting the kinetics of the next addition; the Penultimate Model considers the second-to-last segment as well, but is more complicated than is required for most systems. When both reactivity ratios are less than one, there is an azeotropic point in the Mayo-Lewis plot. At this point, the mole fraction of monomer equals the composition of the component in the polymer. Several methods offer better control over
dispersity.
Anionic polymerization can be used to create random copolymers, but with several caveats: if
carbanions of the two components do not have the same stability, only one of the species will add to the other. Additionally, anionic polymerization is expensive and requires very clean reaction conditions, and is therefore difficult to implement on a large scale.
Stereoblock copolymers In stereoblock copolymers the blocks or units differ only in the
tacticity of the monomers.
Gradient copolymers In gradient copolymers the monomer composition changes gradually along the chain. ==Branched copolymers==