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10/31/05 Page 1 20.201 Mechanisms of Drug Action Lecture #18: Pharmacokinetics October 31, 2005

Review Dose-response Protein binding, drug transport(ers) Metabolism NOW: PHARMACOKINETICS

Circulatory System and Drug Distribution 10/31/05 Page 3 Image removed due to copyright restrictions. Figure by MIT OCW.

Portal Circulation and Enterohepatic Circulation 10/31/05 Page 4 Unique circulation of blood from gut to liver: all venous blood from stomach and intestines proceeds via portal vein directly to liver. Poses problem for development of orally-active drugs: can achieve nearly complete removal of drug by metabolism in one pass through the liver. Systemic Circulation Liver Bile Figure by MIT OCW. Portal Vein Hepatic artery Hepatic vein Enterocyte Liver Drug Kidney Small Intestine Bile duct Portal vein Drug Metabolite Processes that decrease drug delivery to targets Processes that enhance drug delivery to targets Intestines Degradation of Conjugates Faeces Drug-conjugate Figure by MIT OCW. Figure by MIT OCW.

Distribution of Drugs 10/31/05 Page 5 Process by which drug leaves site of absorption and enters tissues (1) Blood flow: rate varies widely as function of tissue structure/function: Organ/Tissue Resting Blood Flow (ml/min) Ml/min/100 g Liver 1350 (27%) 95 Muscle 750 (15%) Kidney 1100 (22%) Heart 200 (4%) Skin 300 (6%) Brain 700 (14%) Bronchi 100 (2%) Other 500 (10%) (2) Capillary structure: Most capillaries are leaky and do not impede diffusion of drugs blood-brain barrier formed by high level of tight junctions between cells BBB is impermeable to most water-soluble drugs (3) Plasma protein binding: Albumin! 4 360 70 3 50 25

Blood Cells 10/31/05 Page 6 Classes Cell Type Products Function Size Number Lifetime Erythrocytes Erythrocytes Hemoglobin O 2 transport 7.5x2.5 um 5x10 6 /ul (M) 120 days 4x10 6 /ul (F) Leukocytes Neutrophils Oxidative chemicals Bacterial phagocy tosis 15 um 5000/ul 6-7 hr blood 1-4 d tissues Granulocytes Eosinophils Inflamm. Parasite defense, 15 um 300/ul modulating chemicals mod. of inflamm. Basophils Histamine, Allergic 15 um 100/ul Mononuclear Leukocytes Monocytes heparin Lysosomal enzymes reactions Phagocytosis of viruses, protozoa, dead cells 20 um 500/ul 12-100 hr blood B-Lymphocyte Antibodies (IgG, 6-18 um 2-3000/ul IgM, IgE) T-Lymphocyte Cytokines 6-18 um Killer Cells Cytokines, etc. 6-18 um Clot formation 2-4 um 3x10 5 /ul 10 days Platelets Platelets Blood clotting elements

10/31/05 Page 7 Proteins in blood Molecule Mol. Wt. G/dL μm Function Albumin 66,500 4.5 670 Chemical transport, plasma oncotic pressure Globulins (α, β, γ) immunoglobulins (IgG, etc.) 150,000 1.5-2 130 Humoral Immunity lipoproteins Lipid and chemical transport transferrin 79,000 0.2 17 Iron transport ceruloplasmin 150,000 0.3 20 Copper transport gluco/mucoprotein: haptoglobin Binds to hemoglobin coagulation factors (~10) Clot formation steroid-bindfing globulin 53,000 0.05 0.8 Transport of steroid hormones thyroid hormone-binding Transport of thyroxine globulin macroglobulins α1-acid glycoprotein 42,000 0.4-1 9 Acute phase reactant, chemical transport Fibrinogen 400,000 0.5 12 Clot formation Complement proteins(~12) Antibody-dependent responses and bacterial immunity

10/31/05 Page 8 Pharmacokinetics and the Distribution of Chemicals in the Body Definition of Pharmacokinetics/Toxicokinetics: quantitative temporal analysis of the processes of absorption, distribution, metabolism and elimination of a chemical in the body Compare to pharmacodynamics: mechanism by which a chemical or agent exerts its effects (e.g., binding to receptor, interfering with cell wall formation) Uses: ~ Pharmacology: need to determine how often to administer a drug to maintain therapeutic concentration in the blood ~ Toxicology: need to define the association between the concentration of a chemical in the blood or in a tissue and the progression of disease Approaches to pharmacokinetic analysis: ~ Simple compartment models ~ Physiologically-based pharmacokinetic models

Pharmacokinetics: Basic Concepts 10/31/05 Page 9 Route of Administration Absorption Blood/Plasma Distribution Tissues Route of Elimination Routes of administration (1) Enteral - oral sublingual rectal (2) Parenteral - intravenous (iv) intramuscular (im) subcutaneous (sc) (3) Other - inhalation topical transdermal

Pharmacokinetics: Absorption 10/31/05 Page 10 Quantitative aspects of absorption are important for GI, pulmonary and topical administration. (1) Transport passive active (2) ph effects (3) Physical factors blood flow: surface area: lungs, 140 m 2 ; GI tract, 300 m 2 (small intestine); skin, 1.5-2 m 2 contact time

Apparent Volume of Distribution 10/31/05 Page 11 Hypothetical volume into which the drug is dissolved or distributed. Limited physical interpretation but useful concept to understand water compartments Total Body Water ~60% of body weight (calculations based on 70 kg male) GUT Blood ~8% (5-6 l) plasma ~5% (3-4 l) cells ~3% Extracellular fluid ~20% (13-15 l) Interstitial fluid ~15% (10-11 l) Intracellular fluid ~40% (20-25 l) Definition - V d = (total amount of drug)/(plasma concentration) Lipid soluble drugs have a high apparent volume of distribution

Amoxicillin V d ~ 20 L 10/31/05 Page 12 H 3 CH 2 C N CH 2 CH 3 HN Chloroquine V d ~ >10 4 L Figure removed due to copyright restrictions. Cl N

Basic Kinetics 10/31/05 Page 13 Use the example of chemical kinetics to develop concepts of pharmacokinetics Basic rate law for a reaction in which molecule A is converted to molecule B: A B da dt = db dt = k [A] n Zero-order kinetics: n = 0 ~ -da/dt = k [A] n becomes -da/dt = k 1 ~ Rearrange and integrate rate equation: da = k dt [A] t [A] t = k t + C t = 0 C = [A] 0 [A] t = k t + [A] 0 Time ~ Rate of the reaction is independent of substrate concentration ~ Rate constant k has units of concentration per unit time ~ Concentration versus time plot is linear

Basic Kinetics: Zero Order 10/31/05 Page 14 Processes subject to zero order kinetics: ~ Saturable process: ligand molecules completely occupy available binding sites ~ Metabolic enzymes ~ Transport proteins Metabolic enzymes ~ Michaelis-Menten rate equation considerations: V = dp/dt = V max [S] (K m +[S]) ~ When [S] >> K m, all substrate binding sites occupied and enzyme operates at V max V = dp/dt = V max [S] [S] Examples of substrate/enzyme pairs frequently subject to zero-order kinetics in humans ~ Aspirin - glycine conjugation and phenolic glucuronidation ~ Ethanol - alcohol/aldehyde dehydrogenase ~ Phenytoin - CYP2C9; K m ~ 5 mg/l; therapeutic range 10-20 mg/l Transport proteins are just enzymes, the product of which is movement of the substrate ~ Glucose transporter in renal tubule cells (exceed filtered load of 320 ng/min) ~ Acid transporters that handle salicylates

Basic Kinetics: First Order 10/31/05 Page 15 First-order kinetics: n = 1 ~ -da/dt = k [A] n becomes -da/dt = k [A] ~ Rearrange and integrate rate equation: da = k dt [A] t ln([a] t ) = k t + C t = 0 C = ln([a] 0 ) ln([a] t ) = k t + ln([a] 0 ) [A] t Time ln( [A] t [A] 0 ) = k t [A] t = [A] 0 e kt ln([a] t ) ~ Rate of the reaction is dependent on substrate concentration ~ Rate constant k has units of reciprocal time ~ ln(concentration) versus time plot is linear Time ~ Half-life - time to decrease concentration by one-half ln( [A] t [A] 0 ) = ln( 1 2 ) = 0.693 = k t t 1/ 2 = 0.693 k

First-Order Processes in the Body 10/31/05 Page 16 Definition of a first-order process: a reaction or activity, the rate of which depends on the concentration of reactants or the chemical of interest Most of the processes of absorption, distribution, metabolism, elimination are first-order Absorption: Rate of diffusion depends on the concentration gradient, i.e., the concentration of the "reactant." dq dt Metabolism and transport proteins: Enzyme kinetics generally first -order, except under conditions of substrate saturation: dproduct dt = P A ΔC = V = V max [S] K m +[S] when Km>>[S], then dproduct dt = V = V max K m [S] = k met [S]

Pharmacokinetic Behavior 10/31/05 Page 17 Build an understanding of PK S with simple models More complicated physiologically-based models combine many simple models Generally always consider elimination from blood with simple models Contributions to elimination Single compartment with I.V. injection ~ Considers the body as a single box ~ Rapid injection and presumed rapid ( instantaneous ) distribution ~ Sample compartment (blood) and quantify drug as a function of time ~ Zero-order - strongly linear region of concentration vs time plot ~ First-order - linear plot of ln(concentration) vs time ~ The rate constant, k, is now the elimination rate constant, k el ~ Half-life = 0.693/k el [D] t ln([d] t ) Time Injection Blood k el ln( [D] t [D] 0 ) = k t Time

Pharmacokinetic Behavior 10/31/05 Page 18 Single compartment with absorption from gut ~ Factor in kinetics of absorption from gut with kinetics of elimination from blood ~ Distribution no longer instantaneous ~ Assume first-order absorption from gut (why?) ~ How to prove both first-order absorption and elimination? First-order absorption Gut k abs Blood k el d [D] p dt = k abs [D] gut k el [D] p [D] t First-order elimination Time d [D] p dt = k abs [D] gut k el [D] p = k abs [D] gut0 e k abst ( ) k el [D] p k Integrate [D] p t = [D] abs gut0 e k el t e k abs t k abs k el ( ) ~ As drug absorbed from gut, e -kabst goes to zero and [D] p dominated by k el

Pharmacokinetic Behavior 10/31/05 Page 19 Two compartments with I.V. injection ~ Injected drug distributes in blood instantaneously ~ Drug moves out of blood into tissue compartment: first-order (why?) ~ As blood concentration falls, higher tissue concentration drives return to blood (why?) ~ Examine plasma concentration versus time plot in this model injection Tissue d [D] p = k 21 [D] tis k 12 [D] p k el [D] p dt Integrate [D] p t = Ae αt + Be βt k k 21 12 α k ln([d] t ) α + β = k 12 + k 21 + k el A = [D] p0 21 α β α β = k 21 k el k B = [D] 21 β Blood k p0 el α β Rapid first-order distribution Time First-order elimination Blood ln([d] t ) Tissue Time

Pharmacokinetic Behavior 10/31/05 Page 20 Correlate single- and multi-compartment models ~ Graph of [D ]tissue versus time from two compartment model is identical to graph of single compartment model with 1 absorption and 1 elimination ~ Thus, string together single compartment models for each entry and exit component ~ Don t hassle with the complexity of 2 compartment models Absorption from blood [D] p k abs Tissue k el Tissue [D] tissue Elimination from tissue k 12 k 21 injection Blood k el Time

Clearance 10/31/05 Page 21 Important concept in toxico- and pharmacokinetics Clearance represents the rate of removal of a chemical from blood, tissue, compartment or entire body Physical interpretation: volume of blood/tissue from which the chemical is removed in a set time period. Example: Cl = 100 ml/min means that the chemical is completely removed from 100 ml of blood every minute. Parameter is independent of the mechanism of removal (i.e., excretion, equilibrium binding in tissue, metabolism, etc.) Definitions: CL = k el V d where k el is the first-order rate constant for elimination of a chemical from the blood or tissue; V d is the apparent volume of distribution of the chemical. CL = Dose AUC 0 where AUC is the area under the blood/tissue concentration versus time curve over the time period t = 0 to t =. CL organ = Q C A C V = Q E C A where Q is blood flow to the organ, C A is the arterial blood concentration, C V is the venous blood concentration and E is the extraction ratio [D] p AUC Time

10/31/05 Page 22 Bioavailability (1) Defined as the percentage (fraction) of administered drug entering the blood. AUC: area under the plasma concentration versus time curve Ratio of oral (or other route) AUC to intravenous AUC CL organ = Q C A C V = Q E F where F max = 1 E max is the maximum oral H bioavailability for a drug given by mouth, C A and E H is the hepatic extraction ratio (2) Influences First pass metabolism solubility - hydrophilic implies poor diffusion; hydrophobic implies insoluble in aqueous media chemical stability - penicillin and acid ph drug formulation - salt form, particle size, "excipients" all affect rate of dissolution (3) Bioequivalence - relative bioavailability of two drugs

How to administer a drug 10/31/05 Page 23 Need to determine how frequently to give a drug so that we maintain blood concentration in the therapeutic range and below the toxic range Define the concept of steady-state concentration of drug in blood (C ss ): ~ balance between dose rate (how many times a day), rate of absorption from gut and rate of elimination blood ~ eventually reach a state in which drug concentration fluctuates within a narrow window (akin to chemical kinetics with formation balancing degradation) Achieve Css at ~4 half-lives: quantify average [D] p at t > 4 x t 1/2 Solve equation below for T C ss usually attained at ~4 x t 1/2 C ss = F dose CL T C ss = steady-state concentration (mg/ml) F = fractional bioavailability CL = blood clearance (ml/min) T = dosage interval (min) Dose in mg [D] p C ss Fluctuations about C ss proportional to T and t 1/2 amplitude dampened by slow absorption 0 1 2 3 4 5 6 Time (multiples of t 1/2 )