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Evolution in vitro Theorie und Praxis der Herstellung - - PowerPoint PPT Presentation

Evolution in vitro Theorie und Praxis der Herstellung mageschneiderter Molekle Peter Schuster Institut fr Theoretische Chemie und Molekulare Strukturbiologie der Universitt Wien Vortragsreihe zum Jahr der Chemie TU Ilmenau, 22.11.2003


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Evolution in vitro

Theorie und Praxis der Herstellung maßgeschneiderter Moleküle Peter Schuster Institut für Theoretische Chemie und Molekulare Strukturbiologie der Universität Wien Vortragsreihe zum Jahr der Chemie TU Ilmenau, 22.11.2003

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Web-Page for further information: http://www.tbi.univie.ac.at/~pks

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Generation time 10 000 generations 106 generations 107 generations RNA molecules 10 sec 1 min 27.8 h = 1.16 d 6.94 d 115.7 d 1.90 a 3.17 a 19.01 a Bacteria 20 min 10 h 138.9 d 11.40 a 38.03 a 1 140 a 380 a 11 408 a Higher multicelluar

  • rganisms

10 d 20 a 274 a 20 000 a 27 380 a 2 × 107 a 273 800 a 2 × 108 a

Time scales of evolutionary change

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1. Controlled evolution experiments with bacteria and RNA 2. Optimization in the RNA model 3. Sequence-structure maps, neutral networks, and intersections 4. Selection experiments and design of RNA molecules

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1. Controlled evolution experiments with bacteria and RNA 2. Optimization in the RNA model 3. Sequence-structure maps, neutral networks, and intersections 4. Selection experiments and design of RNA molecules

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Bacterial Evolution

  • S. F. Elena, V. S. Cooper, R. E. Lenski. Punctuated evolution caused by selection of

rare beneficial mutants. Science 272 (1996), 1802-1804

  • D. Papadopoulos, D. Schneider, J. Meier-Eiss, W. Arber, R. E. Lenski, M. Blot.

Genomic evolution during a 10,000-generation experiment with bacteria. Proc.Natl.Acad.Sci.USA 96 (1999), 3807-3812

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24 h 24 h

Serial transfer of Escherichia coli cultures in Petri dishes

1 day 6.67 generations 1 month 200 generations

  • 1 year 2400 generations
  • lawn of E.coli

nutrient agar

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1 year

Epochal evolution of bacteria in serial transfer experiments under constant conditions

  • S. F. Elena, V. S. Cooper, R. E. Lenski. Punctuated evolution caused by selection of rare beneficial mutants.

Science 272 (1996), 1802-1804

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2000 4000 6000 8000 Time 5 10 15 20 25 Hamming distance to ancestor Generations

Variation of genotypes in a bacterial serial transfer experiment

  • D. Papadopoulos, D. Schneider, J. Meier-Eiss, W. Arber, R. E. Lenski, M. Blot. Genomic evolution during a

10,000-generation experiment with bacteria. Proc.Natl.Acad.Sci.USA 96 (1999), 3807-3812

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Evolution of RNA molecules based on Qβ phage

D.R.Mills, R.L.Peterson, S.Spiegelman, An extracellular Darwinian experiment with a self-duplicating nucleic acid molecule. Proc.Natl.Acad.Sci.USA 58 (1967), 217-224 S.Spiegelman, An approach to the experimental analysis of precellular evolution. Quart.Rev.Biophys. 4 (1971), 213-253 C.K.Biebricher, Darwinian selection of self-replicating RNA molecules. Evolutionary Biology 16 (1983), 1-52 G.Bauer, H.Otten, J.S.McCaskill, Travelling waves of in vitro evolving RNA. Proc.Natl.Acad.Sci.USA 86 (1989), 7937-7941 C.K.Biebricher, W.C.Gardiner, Molecular evolution of RNA in vitro. Biophysical Chemistry 66 (1997), 179-192 G.Strunk, T.Ederhof, Machines for automated evolution experiments in vitro based on the serial transfer concept. Biophysical Chemistry 66 (1997), 193-202

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RNA sample Stock solution: Q RNA-replicase, ATP, CTP, GTP and UTP, buffer

  • Time

1 2 3 4 5 6 69 70 The serial transfer technique applied to RNA evolution in vitro

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Reproduction of the original figure of the serial transfer experiment with Q RNA β D.R.Mills, R,L,Peterson, S.Spiegelman, . Proc.Natl.Acad.Sci.USA (1967), 217-224 An extracellular Darwinian experiment with a self-duplicating nucleic acid molecule 58

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Decrease in mean fitness due to quasispecies formation

The increase in RNA production rate during a serial transfer experiment

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1. Controlled evolution experiments with bacteria and RNA 2. Optimization in the RNA model 3. Sequence-structure maps, neutral networks, and intersections 4. Selection experiments and design of RNA molecules

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RNA

RNA as scaffold for supramolecular complexes

ribosome ? ? ? ? ?

RNA as adapter molecule

GAC ... CUG ...

leu genetic code

RNA as transmitter of genetic information

DNA

...AGAGCGCCAGACUGAAGAUCUGGAGGUCCUGUGUUC...

messenger-RNA protein transcription translation RNA as

  • f genetic information

working copy

RNA as carrier of genetic information RNA RNA viruses and retroviruses as information carrier in evolution and evolutionary biotechnology in vitro

RNA as catalyst ribozyme

The RNA DNA protein world as a precursor of the current + biology

RNA as regulator of gene expression

gene silencing by small interfering RNAs

RNA is modified by epigenetic control RNA RNA editing Alternative splicing of messenger RNA is the catalytic subunit in

supramolecular complexes

Functions of RNA molecules

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SLIDE 17 O CH2 OH O O P O O O

N1

O CH2 OH O P O O O

N2

O CH2 OH O P O O O

N3

O CH2 OH O P O O O

N4

N A U G C

k =

, , ,

3' - end 5' - end Na Na Na Na

nd 3’-end

GCGGAU AUUCGC UUA AGUUGGGA G CUGAAGA AGGUC UUCGAUC A ACCA GCUC GAGC CCAGA UCUGG CUGUG CACAG 3'-end 5’-end

70 60 50 40 30 20 10

Definition of RNA structure

5'-e

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The three-dimensional structure of a short double helical stack of B-DNA

James D. Watson, 1928- , and Francis Crick, 1916- , Nobel Prize 1962

1953 – 2003 fifty years double helix

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G G G G C C C G C C G C C G C C G C C G C C C C G G G G G C G C

Plus Strand Plus Strand Minus Strand Plus Strand Plus Strand Minus Strand

3' 3' 3' 3' 3' 5' 5' 5' 3' 3' 5' 5' 5' +

Complex Dissociation Synthesis Synthesis

Complementary replication as the simplest copying mechanism of RNA Complementarity is determined by Watson-Crick base pairs: G C and A=U

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G G G G G G G G G G G G G G G G U U U U U U U U U U U A A A A A A A A A A A A U C C C C C C C C C C C C 5’-end 3’-end GGCGCGCCCGGCGCC GUAUCGAAAUACGUAGCGUAUGGGGAUGCUGGACGGUCCCAUCGGUACUCCA UGGUUACGCGUUGGGGUAACGAAGAUUCCGAGAGGAGUUUAGUGACUAGAGG

RNAStudio.lnk

Folding of RNA sequences into secondary structures of minimal free energy, G0

300

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f0 f f1 f2 f3 f4 f6 f5 f7

Replication rate constant: fk = / [+ dS

(k)]

  • dS

(k) = dH(Sk,S

)

Evaluation of RNA secondary structures yields replication rate constants

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Stock Solution Reaction Mixture

Replication rate constant: fk = / [+ dS

(k)]

  • dS

(k) = dH(Sk,S

) Selection constraint: # RNA molecules is controlled by the flow N N t N ± ≈ ) ( The flowreactor as a device for studies of evolution in vitro and in silico

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s p a c e Sequence Concentration

Master sequence Mutant cloud “Off-the-cloud” mutations

The molecular quasispecies in sequence space

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S{ = ( ) I{ f S

{ {

ƒ = ( )

S{ f{ I{

Mutation Genotype-Phenotype Mapping Evaluation of the Phenotype

Q{

j

I1 I2 I3 I4 I5 In

Q

f1 f2 f3 f4 f5 fn

I1 I2 I3 I4 I5 I{ In+1 f1 f2 f3 f4 f5 f{ fn+1

Q

Evolutionary dynamics including molecular phenotypes

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In silico optimization in the flow reactor: Trajectory (biologists‘ view) Time (arbitrary units) A v e r a g e d i s t a n c e f r

  • m

i n i t i a l s t r u c t u r e 5

  • d
  • S

500 750 1000 1250 250 50 40 30 20 10

Evolutionary trajectory

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In silico optimization in the flow reactor: Trajectory (physicists‘ view) Time (arbitrary units) A v e r a g e s t r u c t u r e d i s t a n c e t

  • t

a r g e t d

  • S

500 750 1000 1250 250 50 40 30 20 10

Evolutionary trajectory

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AUGC GC Movies of optimization trajectories over the AUGC and the GC alphabet

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Runtime of trajectories F r e q u e n c y

1000 2000 3000 4000 5000 0.05 0.1 0.15 0.2

Statistics of the lengths of trajectories from initial structure to target (AUGC-sequences)

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44

Average structure distance to target dS

  • Evolutionary trajectory

1250 10

44 42 40 38 36 Relay steps Number of relay step Time

Endconformation of optimization

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44 43

Average structure distance to target dS

  • Evolutionary trajectory

1250 10

44 42 40 38 36 Relay steps Number of relay step Time

Reconstruction of the last step 43 44

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44 43 42

Average structure distance to target dS

  • Evolutionary trajectory

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44 42 40 38 36 Relay steps Number of relay step Time

Reconstruction of last-but-one step 42 43 ( 44)

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44 43 42 41

Average structure distance to target dS

  • Evolutionary trajectory

1250 10

44 42 40 38 36 Relay steps Number of relay step Time

Reconstruction of step 41 42 ( 43 44)

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44 43 42 41 40

Average structure distance to target dS

  • Evolutionary trajectory

1250 10

44 42 40 38 36 Relay steps Number of relay step Time

Reconstruction of step 40 41 ( 42 43 44)

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44 43 42 41 40 39 Evolutionary process Reconstruction

Average structure distance to target dS

  • Evolutionary trajectory

1250 10

44 42 40 38 36 Relay steps Number of relay step Time

Reconstruction of the relay series

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Transition inducing point mutations Neutral point mutations

Change in RNA sequences during the final five relay steps 39 44

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In silico optimization in the flow reactor: Trajectory and relay steps Time (arbitrary units) A v e r a g e s t r u c t u r e d i s t a n c e t

  • t

a r g e t d

  • S

500 750 1000 1250 250 50 40 30 20 10

Evolutionary trajectory

Relay steps

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10 08 12 14 Time (arbitrary units) Average structure distance to target dS

  • 500

250 20 10

Uninterrupted presence Evolutionary trajectory Number of relay step

28 neutral point mutations during a long quasi-stationary epoch Transition inducing point mutations Neutral point mutations

Neutral genotype evolution during phenotypic stasis

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In silico optimization in the flow reactor: Main transitions Relay steps

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00 09 31 44

Three important steps in the formation of the tRNA clover leaf from a randomly chosen initial structure corresponding to three main transitions.

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Number of transitions F r e q u e n c y

20 40 60 80 100 0.05 0.1 0.15 0.2 0.25 0.3

All transitions Main transitions

Statistics of the numbers of transitions from initial structure to target (AUGC-sequences)

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Alphabet Runtime Transitions Main transitions

  • No. of runs

AUGC 385.6 22.5 12.6 1017 GUC 448.9 30.5 16.5 611 GC 2188.3 40.0 20.6 107

Statistics of trajectories and relay series (mean values of log-normal distributions)

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1. Controlled evolution experiments with bacteria and RNA 2. Optimization in the RNA model 3. Sequence-structure maps, neutral networks, and intersections 4. Selection experiments and design of RNA molecules

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The inverse folding algorithm searches for sequences that form a given RNA secondary structure under the minimum free energy criterion.

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RNA sequences as well as RNA secondary structures can be visualized as objects in metric spaces. At constant chain length the sequence space is a (generalized) hypercube. The mapping from RNA sequences into RNA secondary structures is many-to-one. Hence, it is redundant and not invertible. RNA sequences, which are mapped onto the same RNA secondary structure, are neutral with respect to structure. The pre-images of structures in sequence space are neutral

  • networks. They can be represented by graphs where the edges

connect sequences of Hamming distance dH = 1.

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Theory of sequence – structure mappings

  • P. Schuster, W.Fontana, P.F.Stadler, I.L.Hofacker, From sequences to shapes and back:

A case study in RNA secondary structures. Proc.Roy.Soc.London B 255 (1994), 279-284 W.Grüner, R.Giegerich, D.Strothmann, C.Reidys, I.L.Hofacker, P.Schuster, Analysis of RNA sequence structure maps by exhaustive enumeration. I. Neutral networks. Mh.Chem. 127 (1996), 355-374 W.Grüner, R.Giegerich, D.Strothmann, C.Reidys, I.L.Hofacker, P.Schuster, Analysis of RNA sequence structure maps by exhaustive enumeration. II. Structure of neutral networks and shape space covering. Mh.Chem. 127 (1996), 375-389 C.M.Reidys, P.F.Stadler, P.Schuster, Generic properties of combinatory maps. Bull.Math.Biol. 59 (1997), 339-397 I.L.Hofacker, P. Schuster, P.F.Stadler, Combinatorics of RNA secondary structures. Discr.Appl.Math. 89 (1998), 177-207 C.M.Reidys, P.F.Stadler, Combinatory landscapes. SIAM Review 44 (2002), 3-54

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Sk I. = ( ) ψ

fk f Sk = ( )

Sequence space Structure space Real numbers Mapping from sequence space into structure space and into function

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Sk I. = ( ) ψ

fk f Sk = ( )

Sequence space Structure space Real numbers

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Sk I. = ( ) ψ

fk f Sk = ( )

Sequence space Structure space Real numbers

The pre-image of the structure Sk in sequence space is the neutral network Gk

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λj = 27 = 0.444 ,

/

12 λk = (k)

j

| | Gk

λ κ

cr = 1 -

  • 1 (

1)

/ κ- λ λ

k cr . . . .

> λ λ

k cr . . . .

< network is connected Gk network is connected not Gk Connectivity threshold: Alphabet size : = 4

  • AUGC

G S S

k k k

= ( ) | ( ) =

  • 1

U

  • I

I

j j

  • cr

2 0.5 3 0.423 4 0.370

GC,AU GUC,AUG AUGC

Mean degree of neutrality and connectivity of neutral networks

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A connected neutral network

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Giant Component

A multi-component neutral network

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SLIDE 53 5'-End 5'-End 5'-End

Degree of neutrality of cloverleaf RNA secondary structures over different alphabets

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Reference for postulation and in silico verification of neutral networks

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Gk Neutral Network

Structure S

k

Gk C k

Compatible Set Ck

The compatible set Ck of a structure Sk consists of all sequences which form Sk as its minimum free energy structure (the neutral network Gk) or one of its suboptimal structures.

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Structure S Structure S

1

The intersection of two compatible sets is always non empty: C0 C1

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Reference for the definition of the intersection and the proof of the intersection theorem

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C U G G G A A A A A U C C C C A G A C C G G G G G U U U C C C C G G

3’-end

M i n i m u m f r e e e n e r g y c

  • n

f

  • r

m a t i

  • n

S S u b

  • p

t i m a l c

  • n

f

  • r

m a t i

  • n

S 1

G G G G G G G G G G G G C C C C U U U U C C C C C C U A A A A A C G G G G G G C C C C U U G G G G G C C C C C C C U U A A A A A U G

A sequence at the intersection of two neutral networks is compatible with both structures

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5.10 5.90

2 8

14 15 18 17 23 19 27 22 38 45 25 36 33 39 40 43 41

3.30 7.40

5 3 7 4 10 9 6

13 12 3 . 1 11 21 20 16 28 29 26 30 32 42 46 44 24 35 34 37 49 31 47 48

S0 S1

basin '1' long living metastable structure basin '0' minimum free energy structure

Barrier tree for two long living structures

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1. Controlled evolution experiments with bacteria and RNA 2. Optimization in the RNA model 3. Sequence-structure maps, neutral networks, and intersections 4. Selection experiments and design of RNA molecules

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A ribozyme switch

E.A.Schultes, D.B.Bartel, Science 289 (2000), 448-452

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Two ribozymes of chain lengths n = 88 nucleotides: An artificial ligase (A) and a natural cleavage ribozyme of hepatitis-

  • virus (B)
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The sequence at the intersection: An RNA molecules which is 88 nucleotides long and can form both structures

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Two neutral walks through sequence space with conservation of structure and catalytic activity

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Sequence of mutants from the intersection to both reference ribozymes

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Catalytic activity in the AUG alphabet

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O O O O H H H H H H H H H N N N N N N N N N O O H N N H O N N N N N N N

G=U (U=A) A=U U=G

O N

Base pairs in the AUG alphabet

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Catalytic activity in the DU alphabet

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2 2

The 2,6-diamino purine – uracil, DU, base pair

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SLIDE 73 2 2 6 5 6 8 C ’ 1 C ’ 1 5 4 4 6 2 9 7 4 3 3 2 1 1 54.4 55.7 10.72 Å 2 2 6 5 6 8 C ’ 1 C ’ 1 5 4 4 4 2 9 7 6 3 3 2 1 1 2 2 6 5 6 8 C ’ 1 C ’ 1 5 4 4 4 2 9 7 6 3 3 1 1 56.2 57.4 10.44 Å

A = U G C

  • D U
  • Three Watson-Crick type base pairs
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SLIDE 74
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Evolutionary design of RNA molecules

D.B.Bartel, J.W.Szostak, In vitro selection of RNA molecules that bind specific ligands. Nature 346 (1990), 818-822 C.Tuerk, L.Gold, SELEX - Systematic evolution of ligands by exponential enrichment: RNA ligands to bacteriophage T4 DNA polymerase. Science 249 (1990), 505-510 D.P.Bartel, J.W.Szostak, Isolation of new ribozymes from a large pool of random sequences. Science 261 (1993), 1411-1418 R.D.Jenison, S.C.Gill, A.Pardi, B.Poliski, High-resolution molecular discrimination by RNA. Science 263 (1994), 1425-1429

  • Y. Wang, R.R.Rando, Specific binding of aminoglycoside antibiotics to RNA. Chemistry &

Biology 2 (1995), 281-290 Jiang, A. K. Suri, R. Fiala, D. J. Patel, Saccharide-RNA recognition in an aminoglycoside antibiotic-RNA aptamer complex. Chemistry & Biology 4 (1997), 35-50

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yes

Selection Cycle

no

Genetic Diversity

Desired Properties ? ? ? Selection Amplification Diversification

Selection cycle used in applied molecular evolution to design molecules with predefined properties

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The SELEX technique for the evolutionary design of aptamers

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Sequences of aptamers binding theophyllin, caffeine, and related compounds

R.D.Jenison, S.C.Gill, A.Pardi, B.Poliski, High-resolution molecular discrimination by RNA. Science 263 (1994), 1425-1429

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Secondary structures of aptamers binding theophyllin, caffeine, and related compounds

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additional methyl group

Dissociation constants and specificity of theophylline, caffeine, and related derivatives

  • f uric acid for binding to a discriminating

aptamer TCT8-4

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Schematic drawing of the aptamer binding site for the theophylline molecule

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tobramycin

A A A A A C C C C C C C C G G G G G G G G U U U U U U

5’- 3’-

A A A A A U U U U U U C C C C C C C C G G G G G G G G

5’-

  • 3’

RNA aptamer

Formation of secondary structure of the tobramycin binding RNA aptamer

  • L. Jiang, A. K. Suri, R. Fiala, D. J. Patel, Saccharide-RNA recognition in an aminoglycoside

antibiotic-RNA aptamer complex. Chemistry & Biology 4:35-50 (1997)

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The three-dimensional structure of the tobramycin aptamer complex

  • L. Jiang, A. K. Suri, R. Fiala, D. J. Patel,

Chemistry & Biology 4:35-50 (1997)

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Hammerhead ribozyme – The smallest RNA based catalyst

H.W.Pley, K.M.Flaherty, D.B.McKay, Three dimensional structure of a hammerhead

  • ribozyme. Nature 372 (1994), 68-74

W.G.Scott, J.T.Finch, A.Klug, The crystal structures of an all-RNA hammerhead ribozyme: A proposed mechanism for RNA catalytic cleavage. Cell 81 (1995), 991-1002 J.E.Wedekind, D.B.McKay, Crystallographic structures of the hammerhead ribozyme: Relationship to ribozyme folding and catalysis. Annu.Rev.Biophys.Biomol.Struct. 27 (1998), 475-502 G.E.Soukup, R.R.Breaker, Design of allosteric hammerhead ribozymes activated by ligand- induced structure stabilization. Structure 7 (1999), 783-791

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Hammerhead ribozyme: The smallest known catalytically active RNA molecule

Cleavage site

OH OH OH ppp 5' 5' 3' 3'

RNA DNA

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Allosteric effectors:

FMN = flavine mononucleotide H10 – H12 theophylline H14 Self-splicing allosteric ribozyme H13

theophylline

Hammerhead ribozymes with allosteric effectors

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SLIDE 87

Acknowledgement of support

Fonds zur Förderung der wissenschaftlichen Forschung (FWF) Projects No. 09942, 10578, 11065, 13093 13887, and 14898 Jubiläumsfonds der Österreichischen Nationalbank Project No. Nat-7813 European Commission: Project No. EU-980189 Siemens AG, Austria The Santa Fe Institute and the Universität Wien The software for producing RNA movies was developed by Robert Giegerich and coworkers at the Universität Bielefeld

Universität Wien

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SLIDE 88

Coworkers

Universität Wien

Walter Fontana, Santa Fe Institute, NM Christian Reidys, Christian Forst, Los Alamos National Laboratory, NM Peter Stadler, Bärbel Stadler, Universität Leipzig, GE Ivo L.Hofacker, Christoph Flamm, Universität Wien, AT Andreas Wernitznig, Michael Kospach, Universität Wien, AT Ulrike Langhammer, Ulrike Mückstein, Stefanie Widder Jan Cupal, Kurt Grünberger, Andreas Svrček-Seiler, Stefan Wuchty Ulrike Göbel, Institut für Molekulare Biotechnologie, Jena, GE Walter Grüner, Stefan Kopp, Jaqueline Weber

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SLIDE 89

Web-Page for further information: http://www.tbi.univie.ac.at/~pks

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