4.0 Beta sheet supersecondary structures

 

These structures are formed from combinations of two or more beta strands.

 

4.1 Beta hairpins

 

 

 

 

 

4.2 Beta corner

 

 

 

4.3 Greek key motif

 

 

 

 

4.4 Determination of Secondary (and supersecondary) Structure

In this course we haven't touched upon the principles, and assumptions, involved in the determination of any secondary and supersecondary structure (but please refer to Dr Kurt Berndt's site).

However, you should note that determination of secondary structure is difficult, can be subjective, and hence can be open to various interpretations. This difficulty is compounded in supersecondary structures, because we are trying to determine the association of various secondary structure elements which comprise it.

The visualisation of secondary structures depends upon:

 

 

For example, when you examine the secondary structures in Staphylococcus nuclease (Figure 4.6) with RasMol you may find it difficult to immediately identify the Greek key motif. The difficulty lies in the way the program shows the beta strands (from information provided in the pdb file) and the fact that the adjacent strands are not parallel to each other (Does this problem still exist using Jmol?).

The program shows the first beta strand of the Greek key motif in two pieces - a strand comprising residues 6-10 and a strand comprising residues 13 to 19. Consequently, it is difficult to identify where the first strand and last strand of the motif are 'adjacent' to each other.

However, if the first strand is taken as including residues 6 to 19 (no break) then you can see how this long first strand (N-terminal) is adjacent to the shorter last strand (C-terminal) Figure 4.7.

 

4.5 Topology Diagrams

A topology diagram like Figure 4.4 aims to help make the identification, and relationship, between each of the secondary structural elements simpler, clearer, and to 'map' the structures in two dimensions (2D).

Unfortunately, this particular diagram can inadvertently mislead the reader, because it suggests that the elements of the Greek key structure all lie in the same plane.

An alternative, and better, topology representation is that used by TOPS (Topology Of Protein Structures) where secondary structures are represented by symbols: triangles represent beta strands and circles represent helices. Essentially, you can think of the TOPS diagram as a 'top view' of the secondary structures within a protein. The basics are explained by TOPS as follows:

 

 

Please see TOPS for a more detailed explanation of this topology system.

Figure 4.8 and Figure 4.9 shows the topology diagrams of Adenovirus type 5 fiber protein and Staphylococcus nuclease respectively. See if you can pick the Greek key motif in both diagrams.

 


Introduction | Protein Hierarchy | Secondary Structure | Helices | Sheets | Loops | SuperSecondary Structure | Tertiary Structure | All alpha structure | All beta structure | Mixed alpha/beta structure | Mixed alpha+beta structure | Other Tertiary Structure
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