Kinetika En 2002

64
Pharmacokinetics Pharmacokinetics is the study of those rate processes involved in the absorption, distribution, metabolism, and excretion of drugs (drug disposition) and their relationship to the pharmacological, therapeutic or toxic response in animals and man. Metabolism + Excretion = Elimination

description

 

Transcript of Kinetika En 2002

Page 1: Kinetika En 2002

PharmacokineticsPharmacokinetics is the study of those rate processes involved in the absorption, distribution, metabolism, and excretion of drugs (drug disposition) and their relationship to the pharmacological, therapeutic or toxic response in animals and man.

Metabolism + Excretion = Elimination

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Absorption - Distribution-Metabolism-Excretion Absorption - Distribution-Metabolism-Excretion

ABSORPTION

i.v.

DISTRIBUTION

DISTRIBUTION

LIVER: M + BE

KIDNEY: Ur. E

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Pharmacokinetics techniques

• Pharmacokinetic techniques attempt to mathematically define the time course for drug in the body by assaying for drug and metabolites in readilly accesible fluids such as blood and urine.

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Pharmacokinetics techniques

• The goal is to quantitatively account for the amount of drug which has entered the body (bioavailable dose) and to estimate the rate by which it is cleared from the body.

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Pharmacokinetics techniquesPharmacokinetics techniques

• The mathematical descriptions use PK variables (PK parameters) for modelling of the time-course of a drug in plasma or other fluids (concentration versus time curves). PK parameters are than used to calculate the rate of dosing.

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Pharmacokinetic parametersPharmacokinetic parameters

• apparent volume of distribution Vd

• total clearance Cl

• elimination half-life t1/2

• bioavailability F

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DistributionDistribution

Drug distribution means the reversible transfer of drug from one location to another within the body. Once a drug has entered the vascular system it becomes distributed throughout the various tissues and body fluids in a pattern that reflects the physico-chemical nature of the drug and the ease with which it penetrates different membranes.

Drug distribution means the reversible transfer of drug from one location to another within the body. Once a drug has entered the vascular system it becomes distributed throughout the various tissues and body fluids in a pattern that reflects the physico-chemical nature of the drug and the ease with which it penetrates different membranes.

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Factors affecting drug distribution:Factors affecting drug distribution:• Rate of distribution -

Membrane permeability - Blood perfusion of organs and tissues

• Extent of Distribution - Lipid Solubility - pH - pKa (pH-partition theory for ionizable molecules)

- Plasma protein binding - Intracellular binding

• Rate of distribution - Membrane permeability - Blood perfusion of organs and tissues

• Extent of Distribution - Lipid Solubility - pH - pKa (pH-partition theory for ionizable molecules)

- Plasma protein binding - Intracellular binding

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Plasma protein binding: • Extensive plasma protein binding will cause more drug to stay

in the blood compartment. Therefore drugs which bind strongly to plasma protein tend to have lower distribution.

• Of these plasma proteins, albumin, which comprises 50 % of the total proteins binds the widest range of drugs. Acidic drugs commonly bind to albumin, while basic drugs often bind to alpha1-acid glycoproteins and lipoproteins.

Plasma protein binding: • Extensive plasma protein binding will cause more drug to stay

in the blood compartment. Therefore drugs which bind strongly to plasma protein tend to have lower distribution.

• Of these plasma proteins, albumin, which comprises 50 % of the total proteins binds the widest range of drugs. Acidic drugs commonly bind to albumin, while basic drugs often bind to alpha1-acid glycoproteins and lipoproteins.

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Apparent Volume of Distribution (Vd)

Apparent Volume of Distribution (Vd)

• Definition: The apparent volume of distribution indicates into how large a volume the drug distributes if it were at the same concentration as that in plasma (or in other reference fluid which is sampled - blood, serum).

• Definition: The apparent volume of distribution indicates into how large a volume the drug distributes if it were at the same concentration as that in plasma (or in other reference fluid which is sampled - blood, serum).

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Apparent Volume of Distribution (Vd)Apparent Volume of Distribution (Vd)

• This apparent volume of distribution is not a physiological volume. It won't be lower than blood or plasma volume but it can be much larger than body volume for some drugs. It is a mathematical factor relating the amount of drug in the body and the concentration of drug in the measured compartment, usually plasma:

Vd = AMOUNT of drug in the body CONCENTRATION in plasma

• This apparent volume of distribution is not a physiological volume. It won't be lower than blood or plasma volume but it can be much larger than body volume for some drugs. It is a mathematical factor relating the amount of drug in the body and the concentration of drug in the measured compartment, usually plasma:

Vd = AMOUNT of drug in the body CONCENTRATION in plasma

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Apparent volume of distributionApparent volume of distributionVd = AMOUNT OF DRUG IN THE BODY

CONCENTRATION IN PLASMA

Vd = F x Dose - AMOUNT eliminated

CONCENTRATION IN PLASMA

F…. ..absolute bioavailability (bioavailable fraction of the dose)

Units: volume (L, L/kg of TBW)

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Rapid (bolus) i.v. injection and uniform mixing of the amount administered throughout the volume of total body water:

Vd=Vtotal body water

Vd= 0.6 L/kg BW

Dose = cplasma . Vd

Vd=Dose/cplasma

Fat !!!0,2-0,35 L water per 1 kg of weight

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Vd = Amount / Concentration in plasma

Vd = Amount / Concentration in plasma

• Most drugs are distributed unevenly into the body. Some drugs (digoxin) are extensively distributed and bound in tissues, leaving low concentrations in the plasma, thus the body as a whole appears to have a large volume of distribution.

• Most drugs are distributed unevenly into the body. Some drugs (digoxin) are extensively distributed and bound in tissues, leaving low concentrations in the plasma, thus the body as a whole appears to have a large volume of distribution.

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Volumes of some compartments of the adult human body in relation to VD:

Volumes of some compartments of the adult human body in relation to VD:

Total body water 0.6 L/kg BW

Intracellular water 0.4 L/kg BW Extracellular water 0.2 L/kg BW Plasma

0.04 L/kg BW

VD 0.05 L/kg the drug remains in the blood (heparine)

VD 0.1-0.3 L/kg distribution from blood into extracellular fluid (gentamicin - polar drugs).

VD 0.6 L/kg distribution from blood into intracelular and extracellular fluid (methotrexate)

VD >>0.6 L/kg distribution intracellularly and high binding in tissues (amiodarone - 350 L/kg)

Total body water 0.6 L/kg BW

Intracellular water 0.4 L/kg BW Extracellular water 0.2 L/kg BW Plasma

0.04 L/kg BW

VD 0.05 L/kg the drug remains in the blood (heparine)

VD 0.1-0.3 L/kg distribution from blood into extracellular fluid (gentamicin - polar drugs).

VD 0.6 L/kg distribution from blood into intracelular and extracellular fluid (methotrexate)

VD >>0.6 L/kg distribution intracellularly and high binding in tissues (amiodarone - 350 L/kg)

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Use of Vd: 1/ Vd in conjunction with a target concentration CT can be used to

compute a loading dose DL:

DL = VD . CT

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L. DoseLoading dose = CP x VD

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Use of Vd:

EXAMPLE: J.K.(TBW = 90 kg)was admitted to the ICU for pneumonia caused by Gram-negative bacteria. Calculate the loading dose of tobramycin for this patient to achieve the target average concentration of 4 mg/l. Tobramycin VD is 0.2 l/kg of TBW.

Loading Dose = ?Loading Dose = 0.2 . TBW . Concentration Loading Dose = 0.2 . 90 . 4 = 72 mg

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Use of Vd:

2) It can be usefull in case of overdoses and in certain medico-legal cases to estimate the amount of drug in the body:

Amount in the body = Vd . Cactual, measured

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Use of Vd:Use of Vd:

3/ To assess feasibility of using hemoperfusion or dialysis for drug removal from the body:

The larger the VD the smaller fraction of the dose is in plasma, the less is plasma concentration and the less efficient is any drug removal through extracorporeal mechanisms.

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Clearance (CL)Clearance (CL)Definition : Clearance of a drug is the ratio of the rate of elimination by all routs to the concentration of drug in plasma.

CL = Rate of eliminination [mg / h ]

C in plasma [mg /L ]

Unit: Volume/Time [L/h] or adjusted for body weight [l/h/kg]

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Clearance (CL)Clearance (CL)

Rate of eliminination = CL x C in plasma

(Amount / Unit of time)= (Volume / Unit of time) x Cin plasma

Unit: Volume/Time [L/h]

Another possible way of understanding clearance: Clearance is the volume of plasma completly cleared of the drug per unit of time by all routes - by the liver, the kidney…).

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Rate of elimination Rate of elimination Elimination of most drugs from the body after therapeutically relevant doses follows first-order kinetics.To illustrate first order kinetics we might consider what would happen if we were to give a drug by i.v. bolus injection, collect blood samples at various times and measure the plasma concentrations of the drug. We might see a decrease in concentration as the drug is eliminated.

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Rate of eliminationRate of eliminationElimination which follows first-order kinetics:

dC/dt = - kel . C

kel …. rate constant of elimination rate of change is proportional to concentration and is therefore decreasing with time as the conc. decreases

0

2.5

5

7.5

10

0 2 4 6 8 10

time (h)

Con

c. (m

g/L

)

5

2.5

1.250.625

Dose=100 mg, Vd=10 L,

C0=Dose/Vd = 10 mg/L

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Rate of eliminationRate of elimination

half-life : t1/2

C= C0 / 2

t= t1/2 = ln2 / kel = 0.693/ kel

after 4 half-lives:

6% remaining, 94% eliminated

0

2.5

5

7.5

10

0 2 4 6 8 10

time (h)

Con

c. (m

g/L

)

5

2.5

1.250.625

Dose=100 mg, Vd=10 L,

C0=Dose/Vd = 10 mg/L

monoexponential decay: C(t) = C0 . e- kel . t

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Rate of eliminationRate of eliminationElimination which follows first-order kinetics: semi-log graph.

t 1/2 = 0.693/ kel

kel can be estimated by means of the linear-regression analysis

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Clearance (CL)Clearance (CL)Clearance has an additive character: it is the sum of clearences in all eliminating organs

CL = CLRENAL + CLHEPATIC +CLpulmonary ...other

renal + nonrenal

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The principle of linear pharmacokinetics

The principle of linear pharmacokinetics

Linear (first-order) pharmacokinetics:For most drugs, clearance is constant over the plasma concentration range used in clinical practice. Elimination is not saturable (non-capacity-limited) and the rate of drug elimination is directly proporcionate to the concentration:

Rate of elimin. = CL . Concentration

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Nonlinear pharmacokineticsNonlinear pharmacokinetics

Nonlinear pharmacokinetics: (capacity-limited, dose or concentration dependent, saturable)CL varies depending on the concentration of a drug.

Rate of elimination = Vmax . C /Michaelis- Menten/ Km + C

CL = Vmax Km + C

ethanol, phenytoin, theofylline

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Use of clearance:1/ Total clearance determines the average steady-

state concentration of a drug during continuous drug administration (multiple intermittent dosing or constant rate i.v. infusion:

at the steady-state:

Rate of dosing = Rate of elimination = CL . Cpss

continuous i.v. infusion: Cpss = Rate of inf./ CL

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Use of clearance:Use of clearance:2/ Total clearance, when multiplied by a target steady-

state concentration CSS,TARGET , can be used to calculate the dosing rate required to maintain plasma CSS,TARGET (the maintenance dose)

Rate of dosing = CSS,TARGET . CL

Rate of dosing ….. Rate of i.v. infusion (mg/h)

……Oral dose / Dosing interval

…… i.v. dose / Dosing interval

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Calculation of the maintenance doseJ.K.was admitted to the ICU for pneumonia caused by Gram-negative bacteria. Calculate the maintenance dose (i.v.-infusion in 6 h intervals)of tobramycin for this patient to achive the target average concentration of 4 mg/l. Clearance of tobramycin was estimated to be 70 ml/min.Rate of dosing = Dose / IntervalRate of dosing = Rate of elimination = CL.cT

Rate of dosing = 4.70.60 / 1000 = 16.8 mg/h Dose = Rate of dosing . Interval = 6 . 16.8 = 101 mg

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Multiple i.v. bolus dose administration : drug accu- mulation in plasma until the steady state is achievedMultiple i.v. bolus dose administration : drug accu- mulation in plasma until the steady state is achieved

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0.00.20.40.60.81.0

0 6 12 18 24 30 36 42 48 54

Time since start of dosing (hours)

bu

sulf

an c

once

ntr

atio

n

(mg/

l)

Multiple oral dose administration of busulfan:dosing interval 6 hours.

DOSE: 1 2 3 4 5 6 7 8

cmaxss

cminss

cavss

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Use of clearance:3/ The numerical value of total clearance and its

two principal components (hepatic and renal) provide important insights into the elimination processes and into the potential needs for dosage adjustments in case of liver or kidney impairment.

3/ The numerical value of total clearance and its two principal components (hepatic and renal) provide important insights into the elimination processes and into the potential needs for dosage adjustments in case of liver or kidney impairment.

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Biliary clearance CLhBiliary clearance CLh

Q… hepatic blood flow per 1 min: 1.5 L/min,

Q . Cout

Amount excreted in bile = Amount extracted= Q.(Cin- Cout)

LIVER

CLh = rate of elimin. / Cin = Q . (Cin- Cout) / Cin

CL= Q . E hepatic extraction ratio

Q . Cin

bile

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Hepatic extraction ratio (E)Hepatic extraction ratio (E)E = (Cin- Cout) / Cin

A/ High extraction: Cout 0, E 1 (>0.7)

After oral administration, drug is efficiently extracted by the liver and less is available in the systemic circulation - high first-pass effect. The elimination of the drug from the systemic circulation is flow limited: (clearance = Q.E = Q).

B/ Low extraction: Cout Cin , E 0 (<0.3)

Small first-pass, high systemic availability after oral administration, hepatic clearance is sensitive to change in E (inhibition and induction of metabolism).

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Renal clearance CLR Renal clearance CLR

Amount excreted = VU . CU

KIDNEY

CLR = rate of elim. / C in plasma = VU . CU/ C in plasma

GFR , C in plasma

VU , CU

GFR 100 -150 ml/min

URINE

VU = volume collected / urine collection period

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Renal clearance CLR Renal clearance CLR

CLR = rate of elim. / C in plasma = VU . CU/ C in plasma CLR = rate of elim. / C in plasma = VU . CU/ C in plasma

Renal clearance of a drug is the ratio of the rate of elimination of the drug by the kidney divided by its concentration in plasma.

Renal clearance of a drug is the ratio of the rate of elimination of the drug by the kidney divided by its concentration in plasma.

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Renal clearance of the drug Renal clearance of the drug

CLR = GFR x funbound + Tubular secretion - Tubular reabsorption

Glomerular filtration rate is measured using endogenous creatinine: GFR creatinine clearance = 100 - 150 ml/min

1/ CLR > GFR x funbound : filtration + Tubular secretion

2/ CLR < GFR x funbound : filtration - Tubular reabsorption

3/ CLR GFR x funbound : filtration

CLR = GFR x funbound + Tubular secretion - Tubular reabsorption

Glomerular filtration rate is measured using endogenous creatinine: GFR creatinine clearance = 100 - 150 ml/min

1/ CLR > GFR x funbound : filtration + Tubular secretion

2/ CLR < GFR x funbound : filtration - Tubular reabsorption

3/ CLR GFR x funbound : filtration

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Elimination half-life (t1/2) Elimination half-life (t1/2)

Definition: Elimination half-life is the time it takes the drug concentration in the blood to decline to one half of its initial value.

It is a secondary parameter : The elimination half-life is dependent on the ratio of VD and CL.

Unit : time (min, h, day)

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Use of t1/2:

1/ t1/2 can be used to predict how long it will take for the drug to be eliminated from plasma.

0

2.5

5

7.5

10

0 2 4 6 8 10

time (h)

Con

c. (

mg/

L)

5

2.5

1.250.625

t1/2 = 2 hours

1. 2.

3. 4.

percent eliminated

5.

50 75 87.5 94 97%

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Use of t1/2:

2/ t1/2 can be used to predict how long it will take from the start of dosing to reach steady-state levels during multiple dosing or continuous i.v. infusion.

No. of t1/2 Concentration achieved (% of steady conc.)

1 502 753 87.54 945 97

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Important

During continuous (infusion) or continuous intermittent dosing (oral dosing):

The steady-concentration depends on the rate of dosing (the dose/dosing interval) and the clearance.

Time required to achieve steady-state depends on the half-life and is independent of the rate of dosing and the clearance..

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Use of t1/2:

3/ the relationship between t1/2 and dosing interval can be used to predict the degree of accumulation of a drug in the blood. The longer t1/2 and the shorter , the more drug accumulates.

t1/2 Moderate accumulation during dosing 2-times)

< t1/2 Significant accumulation during dosing (> 2-times)

> t1/2 Insignificant accumulation during dosing (< 2-times)

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Use of t1/2:

4/ t1/2 (the relationship between t1/2 and dosing interval ) can be used to predict the degree of fluctuation of a drug concentration within a dosing interval.

t1/2 Css,min levels at steady state are aprox. 50% of Css,max. Moderate fluctuation. < t1/2 Css,min levels at steady state are more than 50% of Css,max. Small fluctuation. > t1/2 Css,min levels at steady state are less than 50% of Css,max. Wide fluctuation.

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Multiple short i.v. infusions of amikacin: the rate of dosing is constant but interdose

interval is changing, t1/2= 6 h

Multiple short i.v. infusions of amikacin: the rate of dosing is constant but interdose

interval is changing, t1/2= 6 h

0

10

20

30

40

50

0 12 24 36 48 60 72 84 96

time since start of dosing (h)

conc

entr

atio

n in

pla

sma

(mg/

L)

300 mg, 8h 600 mg, 16h

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Multiple short i.v. infusions of amikacin: the rate of dosing is constant but interdose

interval is changing, t1/2= 6 h

Multiple short i.v. infusions of amikacin: the rate of dosing is constant but interdose

interval is changing, t1/2= 6 h

0

10

20

30

40

50

0 12 24 36 48 60 72 84 96

time since start of dosing (h)

conc

entr

atio

n in

pla

sma

(mg/

L)

300 mg, 8h 150 mg, 4h

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Use of t1/2:

5/ t1/2 can be used to predict how long it will take a drug concentration to decline from one specific value to another.

t = t1/2 . ln(C1/C2) / 0.7

It can be usefull in overdoses and dosage adjustments.

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Fundamental relationships between various PK parameters

Fundamental relationships between various PK parameters

Elimination which follows first-order kinetics can be described by rate constants (or half-lives). If we assume rapid transfer of drug from other parts of the body into plasma, the drug is cleared from its total distribution volume in the body:

Rate of elimination = VD . Rate of removal from the unit volume = VD . dC/dt = Vd . kel . C

CL = Rate of elimination / C = Vd . kel = Vd . 0.7 / t1/2

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Fundamental relationships between various PK parameters

Fundamental relationships between various PK parameters

Elimination which follows first-order kinetics can be described by rate constants (or half-lives). If we assume rapid transfer of drug from other parts of the body into plasma, the drug is cleared from its total distribution volume in the body:

Rate of elimination = Distr. Volume . Rate of removal from the unit volume = Vd . dC/dt = Vd . kel . C

Clearance = Rate of elimination / C = Vd . kel = Vd . 0.7 / t1/2

AUC = Dose / (Vd . kel) Clearance = Dose / AUC

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Area under the curve, AUC Area under the curve, AUC C = C0 . e- k.t

monoexponential decay

AUC is an integral

AUC = Dose / (V . kel)

AUC = Dose / CL

CL= Dose / AUC (i.v.)

CL= F. Dose / AUCThe AUC value is very useful for calculating the amount of drug which reaches the systemic circulation (the absolute bioavailability F) after administration of different drug products.

The AUC value is very useful for calculating the amount of drug which reaches the systemic circulation (the absolute bioavailability F) after administration of different drug products.

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Pharmacokinetics after extravascular administration

Pharmacokinetics after extravascular administration

Most of the routes of administration are extravascular; for example IM, SC, and most importantly oral. With this type of drug administration the drug isn't placed in the systemic circulation but must be absorbed through at least one membrane. This has a considerable effect on drug pharmacokinetics and may cause a reduction in the actual amount of drug which is absorbed and reaches the systemic circulation.

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Pharmacokinetics after extravascular administration

Pharmacokinetics after extravascular administration

Bioavailable dose = F . DoseF…absolute bioavailability (0 <F < 1) ….after i.v. administration F = 1

Most commonly the absorption process follows first order kinetics. Even though many oral dosage forms are solids, which must dissolve before being absorbed, the overall absorption process can often be considered to be a single first order process.

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Pharmacokinetics after extravascular administration. Bioavailability

Pharmacokinetics after extravascular administration. Bioavailability

AUC

Cmax Tmax

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Absorption rate constant (ka)

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Bioavailable fraction of the dose (F)

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BioavailabilityBioavailability

F must be determined by comparison with another dose administration. If the other dosage form is an intravenous form then the F value is termed the absolute bioavailability. In the case where the reference dosage form is another oral product, the value for FR is termed the relative bioavailability.

CL = (D/AUC) i.v. = F. (D/AUC)oral

F must be determined by comparison with another dose administration. If the other dosage form is an intravenous form then the F value is termed the absolute bioavailability. In the case where the reference dosage form is another oral product, the value for FR is termed the relative bioavailability.

CL = (D/AUC) i.v. = F. (D/AUC)oral

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BioavailabilityBioavailability

Bioavailability indicates a measurement of the rate and extent (amount) of therapeutically active drug which reaches the general circulation. Absolute bioavailability is the absolute fraction of dose which is available from a drug formulation in general circulation. It is measured by comparing AUC after i.v. and extravascular administration.Relative bioavailability is a relative amount and relative rate of availability if two formulations (other than i.v.) are compared.

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Bioequivalence Bioequivalence Two drug formulations are bioequivalent if the extent and rate of bioavailability of a drug is comparable (within certain limits).

Bioequivalence study: new drug formulation of a known active drug is compared to the reference (original formulation or another marketed formulation) in a study with healthy volunteers.

Original product, Generic copies

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Bioequivalence Bioequivalence Two drug formulations are bioequivalent if the extent and rate of bioavailability of a drug is comparable (within certain limits).

Cross-over study with 2 periods

Group 1: Test Reference

Group 2: Reference Test

AUC, cmax, Tmax,

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Some definitionsSome definitionsBrand Name is the trade name of the drug. Chemical Name is the name used by the organic chemist to indicate the chemical structure of the drug. Drug Product means a finished dosage form, e.g., tablet, capsule, or solution, that contains the active drug ingredient, generally, but not necessarily, in association with inactive ingredients. Generic Name is the established, common name of the active drug in a drug product.

Brand Name is the trade name of the drug. Chemical Name is the name used by the organic chemist to indicate the chemical structure of the drug. Drug Product means a finished dosage form, e.g., tablet, capsule, or solution, that contains the active drug ingredient, generally, but not necessarily, in association with inactive ingredients. Generic Name is the established, common name of the active drug in a drug product.