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Development of Complex Curricula for Molecular Bionics and Infobionics Programs within a consortial* framework**

Consortium leader

PETER PAZMANY CATHOLIC UNIVERSITY

Consortium members

SEMMELWEIS UNIVERSITY, DIALOG CAMPUS PUBLISHER

The Project has been realised with the support of the European Union and has been co-financed by the European Social Fund ***

**Molekuláris bionika és Infobionika Szakok tananyagának komplex fejlesztése konzorciumi keretben

CATHOLIC UNIVERSITY

UNIVERSITY

(2)

Organic and Biochemistry

Reaction kinetics (Summary)

semmelweis-egyetem.hu

(Szerves és Biokémia )

(Reakció kinetika összefoglalás)

Compiled by dr. Péter Mátyus

with contribution by dr. Gábor Krajsovszky

Formatted by dr. Balázs Balogh

(3)

Table of Contents

semmelweis-egyetem.hu

1. First order reaction 4 – 4

2. Second order reaction 5 – 5

3. Parallel reactions 6 – 6

4. Steady state approximation 7 – 8

5. Temperature dependence of the rate constant 9 – 9

6. Transition state theory 10 – 11

(4)

1. First order reaction → monomolecular

Reactivity:

[ ] [ ] [ ] k A

dt A d dt

A - d v

rate = = = =

X A ⎯ ⎯→

[ ] k A dt

A

d = -

[ ] A - kt ln [ ] A

0

ln = +

[ ] [ ] A = A 0 e -kt

α

t

[ ] A

0

ln

[ ] A

ln

tg α = -k

X

A ⎯ ⎯→ k

A

B ⎯ ⎯→ k

B

Y reactive more

is A k

k

if A > B ⎯ ⎯→

Organic and Biochemistry: Reaction kinetics

semmelweis-egyetem.hu

(5)

2. Second order reaction; bimolecular reaction X

B

A + ⎯ ⎯→

[ ] [ ] [ ] [ ][ ] k A B

dt B - d

dt A - d dt

X

d = = =

α

t

tg α = k

≈ A, B

(6)

3. Parallel reactions

e.g., S N 2 versus E2 k 2

k 1

Y X A

[A]

t

[Y]

[X]

[A]

[ ] k [ ] A k [ ] A

dt A d

2

1

+

=

[ ] k [ ] A

dt X d

=

1

Organic and Biochemistry: Reaction kinetics

semmelweis-egyetem.hu

2 1

k k Y

X =

C C H

Cl

C C H

OH

C C k

S 2

k

E2

N

(7)

4. Steady state approximation: Principle of Stationary State

[I] could be expressed from it and written into equation (1)

k 1 << k -1 , k 2

if k -1 << k 2

X Nu

I + ⎯ ⎯→ k

2

A k

1

I + L

k

-1

[ ][ ] I Nu (1)

dt k dX

=

2

[ ] [ ][ ] [ ] [ ] - - 0

= k A k I L k I Nu dt

dI

2 -1

1

[ ][ ] [ ] L k [ ] Nu

k

Nu A

k k dt

dX

2 1

1 2

= +

[ ] [ ] A ;

L k k

k k dt

dX

2 1

+

= k [ ] A

dt dX

=

1

semmelweis-egyetem.hu

(8)

A multistep reaction might be of first order kinetically:

e.g., S N 1 versus E1

C C

Cl +

C C

H

Cl k

1

k

-1

C C + H 2 O

C C OH

k

2

S

N

[OH]

+[OH]

+[OH]

k

2

E1 [OH]

Organic and Biochemistry: Reaction kinetics

E1 k

1 S k E1

k

1 S ROH k

2 N 2

N

=

C C =

semmelweis-egyetem.hu

(9)

semmelweis-egyetem.hu

Temperature dependence of the rate constant a. Arrhenius

A T ln

1 R

k E

ln

a

⎟ +

⎜ ⎞

= ⎛ -

1 R

E

a

-

ln k ln A

RT E

a

Ae

k = -

(10)

Theory of the transition state

⎯→

⎟⎟ ⎯

⎜⎜ ⎝

ΔS

R - ΔH

= e RT ΔG Nh

k RT

-

T 1

⎟ ⎠

⎜ ⎞

T

ln k

⎯→

+ const. ΔS R

ΔS

⎟ ⎠

⎜ ⎞

⎝ + ⎛

⎟⎟ +

⎜⎜ ⎞

= ⎛

⎟ ⎠

⎜ ⎞

Nh ln R

R ΔS T

1 R

- ΔH T

ln k

≠ = ΔH + S ΔG

Organic and Biochemistry: Reaction kinetics

semmelweis-egyetem.hu

(11)

semmelweis-egyetem.hu

E

ξ

without catalyst

with catalyst

Hivatkozások

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• to ensure and be responsible, for the implementation, technical and financial monitoring of the EU-financed projects within the framework of the regional development