UK QSAR Symposium at Syngenta 'Rapid Physicochemical Profiling' Derek P. Reynolds 25th April 2001 Physical Chemistry Team Christopher Bevan, Alan Hill, Klara Valko, Pat McDonough Chemical and Analytical Technologies Department, GlaxoWellcome R&D, Stevenage, UK Turning Hits and Leads into New Medicines GlaxoWellcome has funded a worldwide project to deliver high throughput screens for Physicochemical, Pharmacokinetic, Metabolic, and Toxicological Factors OBJECTIVES: – High-throughput to screens support discovery projects – A large international repository of consistent data which can help us learn more about fundamental mechanisms regulating kinetics and toxicology – Construction of predictive models which aid the design of drugs Screens Available Physicochemical Screens – Lipophilicity (CHI) – Solubility – pKa ADME – In-vitro metabolism (Liver Microsomes) – Permeation (MDCK) – In-vivo pharmacokinetics - (Cassette Dosing) Genetox – SOS gene, umuC mutagenicity assay Analysis Tools – Calculated properties – Modeling The Physicochemical Properties of a Drug have an important influence on its Absorption and Distribution in-vivo Predictive models aid drug design however models are built on real data and novel compounds often need new rules! Comparison Measured logD (x axis) and clogD (y axis) octanol/water pH 7.4 Measured vs c logD s for 434 compounds y = 1.0926x - 0.6948 2 R = 0.4075 8 6 4 2 0 -4 -3 -2 -1 0 -2 -4 -6 -8 1 2 3 4 Part 1 Experimental Methods for Measurement of Lipophilicity, pKa, and Solubility Part 2 Using Physicochemical Data to Understand Biological Data. An Example: Intestinal Absorption of Drugs What is high-throughput ? Is it: high total numbers? speed of measurement? rapid response? lower total cost? lower cost per sample? accurate? flexible? ‘Toolkit’ of High Throughput Methods for lipophilicity, solubility, and pKa Standardised general methods suitable for libraries and large compound sets (deployed globally) Rapid response ‘open-access’ versions for ‘immediate answers’ and project specific investigations Automated versions of classical determinations e.g. octanol logD Over 17,000 accurate determinations of lipophilicity, solubility, and pKa made by GW in the UK over the last 12 months Some methods now developed are suitable for deployment alongside invitro biological screens Fast Generic Gradient HPLC: The basis for high throughput characterisation, purification, and property determination of new compounds and libraries For details see: ‘Separation Methods in Drug Synthesis and Purification’ Ed. KlaraValko, Elsevier, October 2000 Relevant Chapters: Fast generic HPLC methods- I.M.Mutton Coupled chromatography-mass spectrometry techniques for the analysis of combinatorial libraries- S.Lane The development and industrial application of automated preparative HPLCT.Underwood, R. Boughtflower and K.A. Brinded Measurements of physical properties for drug design in industry- K. Valko Fast Generic Gradient HPLC as a basis for Physicochemical Property Measurement Advantages: Fast, accurate and automation friendly Can analyse DMSO solutions directly Tolerant of impure compounds Compatible with MS for identity confirmation Options for Lipophilicity Measurement logD measurement by automation of the classical partition experiment. Solute concentration measured by gradient HPLC HPLC retention time as a measure of lipophilicity Octanol/Water LogP Determination The aqueous phase can be sampled through the octanol phase without cross-contamination Analysis:The samples and blanks are analysed using either an HP1050 or HP1100 HPLC system using a fast generic gradient. Generic Gradient HPLC ( ‘Five minute CHI method’) LunaC18(2) 50 x 4.6 mm; 2.00 ml/min; Mobile phase A 50 mM ammonium acetate pH 7.4 and B is 100% acetonitrile. Gradient: 0 - 2.5 min 0 - to 100% B; 2.5 - 2.7 min 100% B. C om pound T heophylline Phenyltetrazole B enzim idazole C olchicine Phenyltheophylline A cetophenone Indole Propiophenone B utyrophenone V alerophenone C H I 7.4 at pH 7.4 18.4 23.6 34.3 43.9 51.7 64.1 72.1 77.4 87.3 96.4 C H I2 at pH 2 17.9 42.2 6.3 43.9 51.7 64.1 72.1 77.4 87.3 96.4 C H I 10.5 at pH 10.5 5.0 16.0 30.6 43.9 51.7 64.1 72.1 77.4 87.3 96.4 Calibration of CHI at pH 7.4 120.00 y = 54.329x - 71.702 2 R = 0.9972 100.00 80.00 60.00 40.00 20.00 0.00 1.4 1.9 2.4 2.9 3.4 CHI - Chromatographic Hydrophobicity Index A measurement for the Pragmatist not the Purist ! CHI is an HPLC retention index derived from retention time in a gradient HPLC run and scaled using a set of standard compounds Provided the same stationary phase and mobile phase are used, then CHI for a given compound should be a reproducible measure of lipophilicity (independent of equipment, operator, or laboratory) CHI is essentially a solvent strength parameter (scaled to approximate to the % organic concentration in the mobile phase when logk=0) CHI = f (logkwater , logkorganic ) Where: logkwater =retention factor extrapolated to pure water logkorganic = retention factor extrapolated to 100% organic General Solvation Equation logSP = Solute Property, i.e., property of a series of solutes in a given phase system, e.g., logP, logBBB, logk, CHI, etc logSP = c + e.E + s.S + a.A + b.B + v.Vx The coefficients c, e, s, a, b, and v are specific to each Solute Property Equations are robust and apply to molecules in their unionized state. Correlation coeffs R > 0.90 for most processes Descriptors are specific to each molecule, where: E = Excess Molar Refraction S = Polarisability A = Hydrogen Bond Acidity B = Hydrogen Bond Basicity Vx = McGowan Volume SOLVATION EQUATIONS FOR CHI CHI = C + v(e’ E + s’ S + a’ A + b’ B + Vx) E - excess molar refraction term, normalised to alkanes S - solute dipolarity/polarisability descriptor A - solute hydrogen bond acidity descriptor B - solute hydrogen bond basicity descriptor Vx - McGowan characteristic volume Systems LogPhexadecane CHIACN CHIMeOH LogPoct CHIIAM v 4.5 65 50 3.8 50 e 0.15 0.1 0.1 0.15 0.15 s -0.35 -0.25 -0.2 -0.25 -0.15 a -0.8 -0.35 -0.15 0.0 0.1 b -1.1 -1.0 -0.85 -0.9 -1.0 Equations are robust and apply to molecules in their unionised state. Correlation coeffs R > 0.95 Measurements of molecular descriptors via retention data from several diverse HPLC systems We can set up solvation equations for various reversed-phase HPLC partition systems. Knowing the regression constants for the HPLC systems, the molecular descriptors can be derived by iterative fitting from the retention data of the solute. Selected HPLC systems Luna C-18 column with acetonitrile gradient (CHIACN) CHIACN = 7.1 + 0.41E - 1.06S - 1.59A - 4.88B + 4.8Vx Luna C-18 column with trifluoroethanol gradient (CHITFE) CHITFE = 6.9 + 0.67E - 1.96S - 3.1A - 3.94B + 5.67Vx Polymer C-18 column with acetonitrile gradient (CHIPLRP) CHIPLRP = 8.19 - 0.41E - 0.44S - 2.50A - 5.64B + 4.38Vx DevelosilCN column with methanol gradient (CHICN-MeOH) CHICN-MeOH = 3.93 + 0.79E - 1.05S - 0.72A - 4.5B - 5.42Vx DevelosilCN column with acetonitrile gradient (CHICN-AcN) CHICN-AcN = 5.67 + 0.2E - 0.28S - 0.55A - 4.15B + 3.68Vx Fluorooctyl column with trifluoroethanol (CHIFO-TFE) CHIFO-TFE = 7.45 - 0.12E - 0.57S - 3.67A - 1.89B + 3.11Vx Lipophilicity and Solubility are pKa-dependent Lipophilicity v pH profiles are needed to fully understand partition behaviour pH cannot be properly controlled in the CHI experiment because of the organic modifier. Ionisation can be suppressed with buffer additives to give reliable CHIN values (I.e. CHI lipophilicity of the neutral form of the molecule) A rapid method for pKa determination is needed to allow the computation of lipophilicity v pH profiles Gradient Titration: a faster way to measure pKa values Prototype instrument developed by Alan Hill at GlaxoWellcome Research (Stevenage, UK) Collaboration with Sirius from 1997 to develop instrument. First Sirius commercial instrument now in routine use at Stevenage The Team: GlaxoWellcome: Alan Hill*, Chris Bevan*, Derek Reynolds* Sirius: John Comer, Brett Hughes, Karl Box, Kin Tam, Roger Allen, Simon Thomson, Paul Hosking *GT inventors; Patent applied for (WO99/13328) A faster way to measure pKa values The goal: – >96 samples per day – pKa measurement between pH3 and pH11 – automatic dilution: samples in DMSO solution in microtitre plates – Easy to use and suitable for ‘open-access’ operation A new instrument – Sirius Gradient Titrator for pKa measurement – Spectroscopic measurement technique – Commercial instrument launched 1Q 2000 Sirius pKa Profiler Calibrating GT with standard compounds Calibration Curve for Standard pKa Values 12 y = -0.0653x + 12.394 abs x10+2 R2 = 0.9959 0.02581 10 0.01595 0.00609 8 pH -0.00377 -0.01363 6 -0.02349 0 -0.03336 -0.04322 4 -0.05308 30.0 41.5 53.0 64.5 76.0 87.5 99.0 110.5 100 110 122.0 133.5 2 20 30 40 50 60 70 80 90 120 130 145.0 P oints 140 150 Time (secs/2) Benzoic acid Phthalic acid Nitrophenol Chlorophenol Phenol pKa 3.978 pKa 4.843 pKa 6.973 pKa 9.240 pKa 9.796 Five standards. First derivative peak maxima correlated with pH-metric pKa values (25°C, I = 0.15M). Standards can be mixed for rapid calibration. Time (seconds) is proportional to pH. What are suitable measurements for physicochemical screening? Lipophilicity and pKa are valuable for compound selection- but there are not usually any absolute pass/fail criteria Lipophilicity is essentially a composite parameter which reflects the properties of both the polar surface and the hydrophobic surface of a molecule. Descriptors which are derived from several partition systems will be more likely to yield general QSAR relationships Aqueous solubility depends on specific packing and intermolecular interactions in the solid as well as on the properties and ionisation state of the molecule in solution- For some drug targets (e.g. related to arachidonic acid cascade or fatty acid metabolism) then low solubility of leads may be a general issue that may require a solubility screen Options for Solubility Measurement Solubility measurement by equilibration of solid sample with buffer. After filtration the solute concentration is measured by gradient HPLC. Sample preparation is rate limiting (20 per day) Precipitation by dilution of concentrated DMSO solution. After filtration the solute concentration is measured by generic gradient HPLC. Can be automated (96 well plate per day) Precipitation by dilution of concentrated DMSO solution. Detect appearance/disappearance of precipitate by nephelometry. The introduction of microtitre plate nephelometers makes this suitable for use by biochemical screening groups (Many plates per day) Solubility by Laser Nephelometry The laser nephelometer used is the NEPHELOstar (BMG LabTechnologies Offenburg, Germany). This instrument is a forward scattering Laser-Nephelometer employing a polarised laser diode that lases in the red at 635 nm. The Laser beam is passed through the well in a vertical and concentric path as shown below: Forward scattered light is measured beneath the well. References: 1. C. D. Bevan, R. S. Lloyd, Anal. Chem. 72 (2000) 1781. Solubility by Laser Nephelometry Procedure: Compounds are supplied as 10 mM solutions in DMSO in 96 well microtitre plates. These are initially diluted 20 times with aqueous buffer to give a 5% DMSO/aqueous buffer solution. Then stepwise serial dilutions are made with 5% DMSO/aqueous buffer until precipitated compounds just redissolved. These dilutions are then monitored nephelometrically. This technique is able to reproducibly detect turbidity in suspensions and distinguishes them from true solutions. The method is non-destructive and simple and uses procedures very similar to those used for determination of dose response curves in biochemical assays. It is easy to integrate in a high throughput drug screening process. AUTOMATING THE DETERMINATION OF AQUEOUS DRUG SOLUBILITY USING LASER NEPHELOMETRY IN MICROTITRE PLATES David Proudlock*, Malcolm Willson, Barbara Carey, Glaxo Wellcome R&D Medicines Research Centre, Stevenage UK Three pieces of equipment were required for plate handling, reagent addition and measurement. They were:Zymark Twister, Labsystem Multidrop, BMG Nephelostar Summary: Measurements that characterise the properties of molecules are now readily available Conventional measurements (octanol partition and solubility) can be automated to some degree Rapid gradient HPLC retention times can be converted into a reliable index of lipophilicity (CHI) HPLC at extremes of pH provide a convenient way to determine the lipophilicity of the unionised form of acids and bases (CHIN) CHIN values from HPLC systems with different selectivity characteristics can be combined to determine molecular parameters that define solute polarity and H-bonding (S, A, B) A new type of titration (gradient titration) provides rapid pKa measurement Solubility can be rapidly estimated alongside biological screening by using a microtitre plate based nephelometer Measured pKa values can be combined with single point solubility or lipophilicity determinations to calculate pH profiles Part 2 Using Physicochemical Data to Understand Biological Data. An Example: Intestinal Absorption of Drugs What should we use physicochemical profiles for? Comparison with calculated properties Derivation of both general and project specific QSAR models Selection of physico-chemically diverse molecules for biological investigation (in vitro and in-vivo) To provide insight into the mechanisms of biological partition and in-vivo transport processes What about ‘Biomimetic’ measurements? (e.g. Membrane affinity, Serum albumin binding, Cell Permeability) Do they predict in-vivo properties better than ‘classical’ measurements? (e.g. logP, solubility, pKa) Provide additional rather than alternative information High-throughput permeability screens? CACO2 (e.g Artursson et. al.) MDCK PAMPA (Kansy et. al., Hoffman-La Roche) Alkane/Water membranes (Wohnsland and Faller, Novartis) Simplistic interpretation of data can be misleading. All are potentially valuable when used systematically to help in the understanding of biologically relevant mechanisms of action. Affymax MDCK permeability screen (Lori Takahashi) COS: Components & Assembly Top Block Base Block Seeded Transwell Figure 1. The COS system is an in-vitro assay apparatus utilizing a single sheet of cultured epithelial cells sandwiched between an array of loading wells on the apical side and a complementary array of receiving wells on the basolateral side. The construct allows for the collection of in-vitro Papp data with greater throughput, consistency, and reproducibility over the traditional Transwell™ apparatus. Predicting Human Oral Absorption (Plot of Human Intestinal Absorption v MDCK Cell Permeability) 120 100 HIA % 80 60 40 20 0 1 10 50 100 MDCK Papp (nm/sec) 1000 Model for MDCK cells based on CHI values logP app MDCK = 0.0372CHI(MeOH) - 0.227 cMR -0.78Ind (acid) + 1.659 Predicting Human Oral Absorption (Model includes measured lipophilicity and calculated molecular size) % Human Oral Absorption = 1.31 CHI(MeOH) -10.93cMR + 88.6 n=52 r=0.81 s=19.7 F=15.9 % absorbed drug 140 120 P re d ic t e d 100 80 60 40 20 0 5 25 45 65 M e as u r e d 85 105 Solvation equation for oral absorption % Abs = 92 + 2.9E + 4.1S - 21.7A - 21.1B + 10.5Vx n=170 r2=0.74 sd=14% Note that the relative size of the v coefficient is smaller than for water/solvent partitions. The e and s coefficients are insignificant Absorption is generally high (90%) unless several H-bond donor/acceptor groups on a molecule decrease absorption. The equation is not affected by whether a compound is acidic or basic The equation is consistent with other models e.g. – polar surface area (Palm and Clark) – CHI - CMR – logD v CMR Advantages of Abraham QSAR Models % Abs = 92 + 2.9E + 4.1S - 21.7A - 21.1B + 10.5Vx n=170 r2=0.74 sd=14% Solute parameters can be estimated from molecular structure fragments or derived from experimental partition measurements – Allows prediction drug behaviour prior to synthesis and a test of the model after synthesis by accurate physicochemical property measurement The same parameters are always used so that different systems can be directly compared – Can be used to investigate molecular mechanisms Prediction of Human Intestinal Absorption from the Solvation Equation % Abs = 92 + 2.9E + 4.1S - 21.7A - 21.1B + 10.5Vx 100 80 Training set Predicted 60 Drugs 229-241 40 Low solubility 20 Dose dependant 0 -20 0 20 40 Observed 60 80 100 Solvation equation for oral absorption % Abs = 92 + 2.9E + 4.1S - 21.7A - 21.1B + 10.5Vx n=170 r2=0.74 sd=14% Comparison with other processes A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127, r2 = 0.80, SD = 0.29, F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted A very different equation when compared to: A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127 r2 = 0.80 SD = 0.29 F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted This does not fit a partition model of membrane transport (e.g. octanol/water) logkoct = 0.088 + 0.562 E – 1.054 S + 0.034 A - 3.46 B + 3.814 Vx A very different equation when compared to: A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127 r2 = 0.80 SD = 0.29 F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted A very different equation when compared to: A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127 r2 = 0.80 SD = 0.29 F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted Solvation equation for rate of uptake into C18 extraction disc logkup = -5.34 + 0.08 E + 0.20 S - 0.08 A - 0.28 B + 0.33 Vx n=21 r2=0.95 sd=0.08 F=30 A very similar equation to: A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127 r2 = 0.80 SD = 0.29 F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted Cell Permeability Models logPapp (CaCo2) = - 4.4 - 0.20 E + 0.26 S - 1.27 A - 0.24 B + 0.09Vx logPapp (MDCK) = 4.3 + 0.10 E + 0.19 S - 1.73 A - 0.79 B - 0.17Vx Similar but not identical to: A pseudo-rate equation can be derived from the equation for %of Absorbed Dose log{ln[100/(100-%Abs.)]} = 0.54 - 0.025 E + 0.14 S - 0.41 A - 0.51 B + 0.20Vx n = 127 r2 = 0.80 SD = 0.29 F = 94 Zhao YH, Le J, Abraham MH, Hersey A, Eddershaw PJ, Luscombe CN, Butina D, Beck G, Sherborne B, Cooper I, Platts,J.A.. J Pharm Sci., submitted Wohnsland and Faller, J. Med. Chem. 2001, 44, 923 - 930 Artificial Alkane/Water Membranes Figure 4 pH-dependent permeability of ionizable compounds: (a) diclofenac (acidic pKa = 4.0), (b) desipramine (basic pKa = 10.6), and determination of their permeabilities through the unstirred water layer: (c) diclofenac; (d) desipramine. Wohnsland and Faller, J. Med. Chem. 2001, 44, 923 - 930 Artificial Alkane/Water Membranes They analyse their data based on two transport processes that contribute to effective measured membrane permeability Pe (I.e. Intrinsic membrane permeability Po and permeability through an unstirred water layer Pul) Relative contributions from Po and Pul were deduced from pH Permeability profiles and using literature values for aqueous diffusion coefficients, they estimate the thickness of the unstirred layer They demonstrate that intrinsic permeabilities are directly proportional to the alkane/water partition coefficients The estimated thickness of the unstirred layer in their model was 300mm and they quote estimates of 1500mm in the CACO2 model and 50mm in-vivo in the GI tract Are their assumptions correct? They ignore diffusion across the interface and assume that diffusion rates are the same for all molecules Mechanistic Inferences from the Different Data Types The different types of information (measured properties, experimental permeability models, and calculated Abraham parameters) are consistent with the idea that human intestinal absorption and permeability models involve similar processes Diffusion across the membrane interface (across the unstirred water layer?) is often the step that controls the overall permeability Molecular diffusion rates and interfacial transfer rates are significantly slowed by the presence of polar functionality and hydrogen bonding interactions but appear to be relatively insensitive to ionisaton of acidic and basic groups General empirical QSAR models for intestinal absorption are possible based on a diffusion controlled process. They will produce high estimates when other mechanisms become rate limiting (e.g. solubility and dissolution, active efflux, low intrinsic membrane affinity) Where to next? What should we measure? Direct measurement of diffusion rates of molecules (in free solution and at interfaces)? – What are the QSAR relationships (e.g. Abraham Solvation Equations)? Overall bioavailability (I.e.not just intestinal absorption) is the key parameter in candidate selection. In general increasing lipophilicity of drugs tends to increase their susceptibility to metabolism – What are the specific QSAR relationships for partition and rate of uptake into liver? What would this tell us about the mechanisms of uptake and penetration to the sites of metabolism? Collaborators and Co-workers University College London – Mike Abraham, Chau My Du, James Platts, Yuan Zhao, Joelle Le BMG LabTechnologies – Derek Patton, Monika Siggelkow Sirius – John Comer, Brett Hughes, Karl Box, Kirsty Powell, Kin Tam, Paul Hosking, Roger Allen, Lynne Trowbridge, Colin Peake GlaxoWellcome – CLOP- Mike Tarbit, Om Dhingra, Mark Patrick, Lori Takahashi – Rachel Thornley, Anne Hersey, Darko Butina, John Hollerton, Keith Brinded, Ian Mutton – Chris Bevan, Alan Hill, Klara Valko, Pat McDonough