H. Mario Geysen
- Alfred Burger Professor of Chemistry
- Professor of Pharmacology
- B. Sc. Chemistry, University of Melbourne, Australia.
- M. Sc. Science (Chemical engineering), University College London, UK.
- Dip. Biochemical Engineering, University College London, UK.
- Ph. D. Microbiology, University of Melbourne, Australia
- Email:geysen@virginia.edu
- The Geysen Lab Website
Combinatorial Sciences
Principle Research Interests
Combinatorial chemistry is best described as the intersection of many disciplines
namely, chemistry, robotics, instrumentation, computer science, and engineering.
It focuses on the use of very large numbers, either of the chemical entities
themselves or of the number of trials (experiments), carried out in parallel
to answer questions faster and more comprehensively than can be achieved
by the more conventional sequential experimentation protocols. Another way
of looking at combinatorial techniques is to think of a complex problem as
a very large search space of all possible solutions, and where experimentation
is carried out to generate many of these solutions with an adequate coverage
of this space to rapidly determine an acceptable solution to the designated
problem. The combinatorial procedure can readily be broken down into a number
of well-defined steps, namely:
· Analysis of the problem and the definition of the appropriate search
space.
· Design of the experimental protocol for the generation of candidate
solutions.
· Use of robotics to carry out the required number of synthetic steps.
· Measurement (assay) of each outcome (compound/protocol) in terms
of the problem at hand.
· Analysis of both the positive and negative data obtained, to gain
the greatest insight into the properties and or characteristics of successful
solutions to the problem.
In recent years combinatorial techniques are being applied to chemistry related
endeavors other than to its original application, that of drug discovery.
My research interests are centered on the demonstration and development of
technologies applicable to any problem with a numerically large solution
space.
Drug discovery by synthesis and testing of chemical libraries.
The combinatorial sciences group will maintain a state of the art automated
synthesis and testing facility allowing the rapid chemical optimization
of synthetic procedures, library synthesis, and testing of the resulting
chemical entities for biological activity against a panel of biological
targets. Procedures for these activities will be based on recently reduced
to practice technologies resulting from extensive research and development
undertaken by GlaxoSmithKline, one of the worlds largest pharmaceutical
companies.
Combinatorial optimization of multi-step solid-phase chemical synthesis.
Traditional optimization of chemical procedures is sequential and assumes
independence between the steps of a multi-step synthetic procedure. This
is clearly achievable by the separation of intermediates away from components,
which may interfere in subsequent steps of the synthesis. Solid-phase synthesis
on the other hand precludes any separation of the products accumulated
on the solid-phase throughout the synthesis procedure. This presents a
very different challenge to the chemist, particularly for synthesis requiring
a larger number of individual steps. Optimization in this context requires
'choosing' a synthetic sequence from the combinatorial derived number of
possible combinations of carrying out each individual step. This initially
appears to represent a largely intractable problem however, using analytical
constructs technology we at GlaxoSmithKline have been able to analyze the
outcome of > 50,000 synthetic trials of a single chemical procedure
in a matter of weeks.
Discovery of novel chemistries and/or synthetic procedures.
Limitations in high throughput chemical analysis preclude the systematic
exploration of all possible reactions/conversions of functional groups
under all possible reaction conditions. The same technology described above
also lends itself to a 'Monty Carlo' type exploration of chemical reaction
space for novel reaction outcomes or of novel chemical strategies for known
chemical outcomes. One of the benefits of this combinatorial approach to
chemical synthesis is that each experiment provides not only a comprehensive
assessment of the use of different solvents, reagents, and reaction conditions,
but also data which enumerates important mechanistic effects on the reaction
itself.
Combinatorial discovery of catalysts and substrate SAR.
Recently, combinatorial techniques have been applied to the discovery of
novel catalysts for carrying out chemical transformations. These techniques
have been largely uni-directional i.e., either a library of candidate catalysts
is evaluated sequentially against a small set of substrates or, a library
of candidate substrates is evaluated against a small set of potential catalysts.
A recent theoretical proposal addresses this limitation and suggests a
practical method which should allow the evaluation in a single step of
the combinatorial outcomes from contacting a library of catalysts with
a library of substrates.
Generation of important databases and enumeration of rules for complex
processes.
At a time where scientists increasingly rely on computers to 'virtually'
evaluate experimental possibilities as a precursor to designing experiments,
it is often the case that the 'rules' underpinning the algorithms used are
themselves not well validated by experimental data. As a general statement,
the larger the database from which the rules are derived, the better and
more broadly applicable the rules themselves. At present there exists many
opportunities, using high throughput, automated technologies, to systematically
carry out and enumerate large numbers of experimental outcomes designed to
comprehensively explore complex relationships. The resulting database then
in turn can be analyzed for the governing rules and relationships that apply
to the applicable problem, thereby providing better algorithms for use by
the scientific community.

List of Faculty
H. Mario Geysen