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Drugs and Electrons

     David C. Thompson
            March 2008
Overview
 A little bit about why we make drugs, and
  how computational chemistry is used (my
  day job)
 A little bit about confined electronic
  systems, informational entropy, and
  complexity (my evening job)
 A novel 3D QM based structural descriptor
  (my afternoon job?)
Drugs - why do we make them?
1. Money
2. And I guess you can help people too
3. But mainly for the money
Drugs - how do we make them?
 From a computational perspective I will
  limit myself to Structure-Based Drug
  Design (SBDD)
Drugs - how do we make them?
 What are we trying to do?

                              +            = ?


 In SBDD we use computational chemistry to capture some
  part of this incredibly complex interaction by modeling the
  protein-ligand binding event
 We typically ‘ignore’:
    Protein flexibility, polarization and other electronic factors,
     solvent, entropy . . .
And what have I been doing?
 Detailed analysis of the in-house high-throughput virtual
  screening protocol
    Accepted in J. Chem. Inf. Mod.


 Fragment-based de novo design
    CONFIRM
    Submitted to J. Comput.-Aided Mol. Design


 A large scale critical assessment of docking programs
    Binding mode prediction
    Enrichment rates in virtual screening
    Method development: Docking pose assessment tool
The Hospital that ate my Wife
 Given the tools of our trade:




 I can still work on problems in electronic structure
 Information theoretic properties of strongly
  correlated systems
    Prof. Kalidas D. Sen, University of Hyderabad
    Dr. Ali Alavi, University of Cambridge
Electrons and how they get along
 PhD in small model quantum systems
    Particles-in-a-box
    Exact solutions
 Archetypal systems for investigating electron
  correlation
 Electron correlation arises as a consequence of the
  simultaneous interactions of mutually repelling
  particles
    It is what makes QM a ‘tricky’ problem both
     conceptually, and practically
Basic physics of these systems
 Two regions of behaviour
   Small R - kinetic dominance
   Large R - Coulombic dominance


 E ~ A/R2 + B/R + …

 Wigner ‘crystal’ formation at large R
Properties of interest
                               r r
Eigenvalues and
eigenvectors:
                     E i , "i (x1...x N )
                        r               2    r       r
Density:             n (r1 ) = N ! | " | ds1dx 2 ...dx N
Second order              rr         N(N - 1)        2         r     r
density matrix:      n 2 (r , r ') =          ! |" | ds1ds 2dx 3 ...dx N
                                         2
Physical                   rr          2      rr          r
exchange-            n xc (r , r ') = r n 2 (r , r ')# n (r ')
correlation                          n (r )
hole:
                          r r               2 r        r
First order
density matrix:
                     $ 1 (x, x') = N ! | " | dx 2 ...dx N
 FCI, RHF, UHF, and LDA solutions for both the spherical
 (N=2, 3, 4, and 5) and cubic/planar (N=3, and 4) geometries
Spherical two electron system
Spherical two electron system
 RHF solution is surprisingly simple (S=0)
                   1        µ max
         " (r) =
                   4#
                        $   µ =1
                                    Cµ j 0 (% µ 0 r)

 And rapidly convergent for even large R
 ! max=7)
  (µ
Spherical two electron system:
RHF and informational entropy


              Sr = " $ # (r) ln[ #(r)]dr
              S p = " $ % (p) ln[% (p)]dp
              ST = Sr + S p



         !
Spherical two electron system:
     Complexity - RHF
Spherical two electron system:
   Complexity - Hylleraas
A novel descriptor?
 Doesn’t Sr look a little familiar?
 Continuous form of a measure used in molecular
  similarity:

                 S = "# pi ln[ pi ]
                         i
 Could we use Sr as a measure of similarity?
 Moreover, could Sr be a 3D QM-based structural
  descriptor?
   !
    Literature search has shown that this has not been
    considered before (I think)
A novel descriptor?
     We want to make this useful
        But we still have the problem of finding ρ in a timely fashion


     Why don’t we approximate ρ?
        We construct a pro-molecular density from a sum of fitted s-
         Gaussians
       "(r) # " Mol (r) = % "$ (r) = % % c$i exp(&'$i (r & R$ ) 2 )
                           $            $   i

     Turns out that this isn’t as bad as you might think

!
Homebrew quantum mechanics

       All of this has been done on my iMac at home

       Molecular integrations performed using the
        Becke/Lebedev grids in PyQuante[1]

       Co-opted James into doing MathCad checks for
        me. . .



[1] Python Quantum Chemistry - http://pyquante.sourceforge.net/
Homebrew quantum mechanics




        H1   Rz   H2
Homebrew quantum mechanics

  Molecule                 Sr
       H2O               -7.42
       H2S               3.94
     Benzene            -27.09
Cyclohexane (chair)     -35.94


                 Perhaps Sr isn’t that discriminatory?
                 Plan B - Sr (r) = " #(r)ln[ # (r)]
And that might look like. . .
Conclusions and outlook
 Hopefully you have a feel for what I have been
  working on, and why it might be interesting/useful

 Work with Prof. Sen is being written up
    Extend to planes - see if signature holds for N>2


 At BI incorporate descriptor into a QSAR model
    Is it of any use at all - what about Sp?
Acknowledgments
 Wyeth Research
 Prof. Sen and Dr. Alavi
 You all

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Drugs and Electrons

  • 1. Drugs and Electrons David C. Thompson March 2008
  • 2. Overview  A little bit about why we make drugs, and how computational chemistry is used (my day job)  A little bit about confined electronic systems, informational entropy, and complexity (my evening job)  A novel 3D QM based structural descriptor (my afternoon job?)
  • 3. Drugs - why do we make them? 1. Money 2. And I guess you can help people too 3. But mainly for the money
  • 4. Drugs - how do we make them?  From a computational perspective I will limit myself to Structure-Based Drug Design (SBDD)
  • 5. Drugs - how do we make them?  What are we trying to do? + = ?  In SBDD we use computational chemistry to capture some part of this incredibly complex interaction by modeling the protein-ligand binding event  We typically ‘ignore’:  Protein flexibility, polarization and other electronic factors, solvent, entropy . . .
  • 6. And what have I been doing?  Detailed analysis of the in-house high-throughput virtual screening protocol  Accepted in J. Chem. Inf. Mod.  Fragment-based de novo design  CONFIRM  Submitted to J. Comput.-Aided Mol. Design  A large scale critical assessment of docking programs  Binding mode prediction  Enrichment rates in virtual screening  Method development: Docking pose assessment tool
  • 7. The Hospital that ate my Wife  Given the tools of our trade:  I can still work on problems in electronic structure  Information theoretic properties of strongly correlated systems  Prof. Kalidas D. Sen, University of Hyderabad  Dr. Ali Alavi, University of Cambridge
  • 8. Electrons and how they get along  PhD in small model quantum systems  Particles-in-a-box  Exact solutions  Archetypal systems for investigating electron correlation  Electron correlation arises as a consequence of the simultaneous interactions of mutually repelling particles  It is what makes QM a ‘tricky’ problem both conceptually, and practically
  • 9. Basic physics of these systems  Two regions of behaviour  Small R - kinetic dominance  Large R - Coulombic dominance  E ~ A/R2 + B/R + …  Wigner ‘crystal’ formation at large R
  • 10. Properties of interest r r Eigenvalues and eigenvectors: E i , "i (x1...x N ) r 2 r r Density: n (r1 ) = N ! | " | ds1dx 2 ...dx N Second order rr N(N - 1) 2 r r density matrix: n 2 (r , r ') = ! |" | ds1ds 2dx 3 ...dx N 2 Physical rr 2 rr r exchange- n xc (r , r ') = r n 2 (r , r ')# n (r ') correlation n (r ) hole: r r 2 r r First order density matrix: $ 1 (x, x') = N ! | " | dx 2 ...dx N FCI, RHF, UHF, and LDA solutions for both the spherical (N=2, 3, 4, and 5) and cubic/planar (N=3, and 4) geometries
  • 12. Spherical two electron system  RHF solution is surprisingly simple (S=0) 1 µ max " (r) = 4# $ µ =1 Cµ j 0 (% µ 0 r)  And rapidly convergent for even large R ! max=7) (µ
  • 13. Spherical two electron system: RHF and informational entropy Sr = " $ # (r) ln[ #(r)]dr S p = " $ % (p) ln[% (p)]dp ST = Sr + S p !
  • 14. Spherical two electron system: Complexity - RHF
  • 15. Spherical two electron system: Complexity - Hylleraas
  • 16. A novel descriptor?  Doesn’t Sr look a little familiar?  Continuous form of a measure used in molecular similarity: S = "# pi ln[ pi ] i  Could we use Sr as a measure of similarity?  Moreover, could Sr be a 3D QM-based structural descriptor? ! Literature search has shown that this has not been considered before (I think)
  • 17. A novel descriptor?  We want to make this useful  But we still have the problem of finding ρ in a timely fashion  Why don’t we approximate ρ?  We construct a pro-molecular density from a sum of fitted s- Gaussians "(r) # " Mol (r) = % "$ (r) = % % c$i exp(&'$i (r & R$ ) 2 ) $ $ i  Turns out that this isn’t as bad as you might think !
  • 18. Homebrew quantum mechanics  All of this has been done on my iMac at home  Molecular integrations performed using the Becke/Lebedev grids in PyQuante[1]  Co-opted James into doing MathCad checks for me. . . [1] Python Quantum Chemistry - http://pyquante.sourceforge.net/
  • 20. Homebrew quantum mechanics Molecule Sr H2O -7.42 H2S 3.94 Benzene -27.09 Cyclohexane (chair) -35.94 Perhaps Sr isn’t that discriminatory? Plan B - Sr (r) = " #(r)ln[ # (r)]
  • 21. And that might look like. . .
  • 22. Conclusions and outlook  Hopefully you have a feel for what I have been working on, and why it might be interesting/useful  Work with Prof. Sen is being written up  Extend to planes - see if signature holds for N>2  At BI incorporate descriptor into a QSAR model  Is it of any use at all - what about Sp?
  • 23. Acknowledgments  Wyeth Research  Prof. Sen and Dr. Alavi  You all