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Project: “Mathematical modeling of repair systems in living organisms” Theoretical investigation of the effect of different initial concentration of 8-oxoguanine on the base excision repair kinetics Nyathi F. 1 , Magonono F.A. 1 , Someketa M.A. 2 1 University of Venda ,Thohoyandou, South Africa 2 University of Fort Hare, Alice, South Africa Supervisor: Dr. Oleg Belov Assistant: Svetlana Aksenova LRB, JINR

Project: “Mathematical modeling of repair systems in living organisms”

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Project: “Mathematical modeling of repair systems in living organisms”. Theoretical investigation of the effect of different initial concentration of 8-oxoguanine on the base excision repair kinetics. Nyathi F. 1 , Magonono F.A. 1 , Someketa M.A. 2. - PowerPoint PPT Presentation

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Page 1: Project: “Mathematical modeling of repair systems in living organisms”

Project: “Mathematical modeling of repair systems

in living organisms”

Theoretical investigation of the effect of different initial

concentration of8-oxoguanine on the base excision

repair kinetics Nyathi F. 1, Magonono F.A.1, Someketa M.A.2

1 University of Venda ,Thohoyandou, South Africa2 University of Fort Hare, Alice, South Africa

Supervisor: Dr. Oleg BelovAssistant: Svetlana AksenovaLRB, JINR

Page 2: Project: “Mathematical modeling of repair systems in living organisms”

Mathematical modeling of repair systems is a key approach to investigate details of the induced mutation process

Page 3: Project: “Mathematical modeling of repair systems in living organisms”

The objects of our research

Escherichia colibacterial cells

8-oxoguanine(8-oxoG)

Base excision repair system

Page 4: Project: “Mathematical modeling of repair systems in living organisms”

(γ-radiation, 60Co )

(Dizdaroglu et al., 1993)

(γ-radiation, 60Co, 55 Gy)

8-oxoguanine is a most common and stable product of oxidative DNA

damage under influence of ionizing radiation

Page 5: Project: “Mathematical modeling of repair systems in living organisms”

Fpg-dependent base excision repair

/Sugahara et al., 2000/

Formamidopyrimidine-DNA-glycosilase

(Fpg protein, MutM protein)

Base excision repair

Page 6: Project: “Mathematical modeling of repair systems in living organisms”

y1

y2

υ1 e1

y3y4

y5

y6

y7

e3

e2

υ2 υ3

υ4

υ6

υ5

8-oxoG

AP site

5'-nicked site 3'-nicked site

ssDNA

filled gap with two nicks

DNA ligase

Fpg (GA)

Pol I

Fpg (EA) Fpg (LA)

Fpg (PA)

e1 e1

e1

repaired DNA adduct

GA – glycosylase activityEA – endonuclease activity

LA – lyase activity

PA – phosphodiesterase activity

AP – apurinic/apyrimidinic site

ssDNA – a single-stranded DNA

Pol I – DNA polymerase I

Structural model of E. coli BER/Belov, 2010 (in press)/

Page 7: Project: “Mathematical modeling of repair systems in living organisms”

.

Stochiometric model of Fpg dependent base excision repair in Escherichia coli

bacterial cells

/Belov, 2010 (in press)/

Page 8: Project: “Mathematical modeling of repair systems in living organisms”

Kinetic parameters estimation

Page 9: Project: “Mathematical modeling of repair systems in living organisms”

Kinetic parameters estimation

Page 10: Project: “Mathematical modeling of repair systems in living organisms”

Concentration-dependent kinetic parameters

Concentration of 8-oxoG 1 µmol/L 2 µmol/L 4 µmol/L

9.0 s-1 9.8 s-1 10.0 s-1

0.0641 s-1 0.0781 s-1 0.0472 s-1

Page 11: Project: “Mathematical modeling of repair systems in living organisms”

Modeling biochemical reactions

(Gillespie, 1977)

Page 12: Project: “Mathematical modeling of repair systems in living organisms”

y1

y2

υ1 e1

y3y4

y5

y6

y7

e3

e2

υ2 υ3

υ4

υ6

υ5

8-oxoG

AP site

5'-nicked site 3'-nicked site

ssDNA

filled gap with two nicks

DNA ligase

Fpg (GA)

Pol I

Fpg (EA) Fpg (LA)

Fpg (PA)

e1 e1

e1

repaired DNA adduct

Time, s

Page 13: Project: “Mathematical modeling of repair systems in living organisms”

N, n

mol

/LTime, sTime,

sTime, s

N, n

mol

/L

[8-oxoG] [8-oxoG • Fpg]

1µmol/L 2 µmol/L

4 µmol/L

Page 14: Project: “Mathematical modeling of repair systems in living organisms”

N, n

mol

/LTime, s

N, n

mol

/L

1 µmol/L2 µmol/L

4 µmol/L

Time, s

Page 15: Project: “Mathematical modeling of repair systems in living organisms”

N, n

mol

/LTime, sTime, s

N, n

mol

/L

[3′-nicked site

•Fpg]

[5′-nicked site •Fpg]

1 µmol/L2 µmol/L

4 µmol/L

Page 16: Project: “Mathematical modeling of repair systems in living organisms”

N, n

mol

/L

Time, s

Tim,s

Time, s

N, n

mol

/L

Time, s

N, n

mol

/L

1 µmol/L 2 µmol/L

4 µmol/L

Page 17: Project: “Mathematical modeling of repair systems in living organisms”

Time, s

N, n

mol

/L[filled gap•DNA ligase]

1 µmol/L

2 µmol/L

4 µmol/L

Time, s

[repaired DNA adduct]

N, n

mol

/L

N, n

mol

/L

Page 18: Project: “Mathematical modeling of repair systems in living organisms”

N, n

mol

/L

Time, sTime, s

N, n

mol

/L

[Fpg] [DNA ligase]

1µmol/L2 µmol/L

4 µmol/L

Page 19: Project: “Mathematical modeling of repair systems in living organisms”

Time, s

Tim,s

Time, s

N, n

mol

/L

N, n

mol

/L

0 0

Time, s

1 µmol/L 2 µmol/L

4 µmol/L

0

N, n

mol

/L

Page 20: Project: “Mathematical modeling of repair systems in living organisms”

Conclusion

1. The kinetics of base excision repair is modeled for different DNA lesion levels.

2. For the first time the kinetics of basic intermediate DNA states and BER enzymes are investigated under three different initial concentration of 8-oxoguanine.

3. For different initial concentrations of 8-oxoguanine, we obtained time shift in the kinetics of all intermediate DNA states and BER enzymes.

4. On the basis of the obtained results, it can be concluded that Fpg protein and DNA ligase demonstrate multi-turnover kinetics during BER.

Page 21: Project: “Mathematical modeling of repair systems in living organisms”

THANK YOUFOR YOUR ATTENTION!

СПАСИБО ЗА ВНИМАНИЕ!