# Summary of GAMESS' Capabilities

GAMESS is a program for *ab initio* molecular quantum chemistry.
Briefly, GAMESS can compute SCF wavefunctions ranging from RHF, ROHF,
UHF, GVB, and MCSCF. Correlation corrections to these SCF wavefunctions
include Configuration Interaction, second order perturbation Theory, and
Coupled-Cluster approaches, as well as the Density Functional Theory
approximation. Excited states can be computed by CI, EOM, or TD-DFT
procedures. Nuclear gradients are available, for automatic geometry
optimization, transition state searches, or reaction path following.
Computation of the energy hessian permits prediction of vibrational
frequencies, with IR or Raman intensities. Solvent effects may be modeled
by the discrete Effective Fragment potentials, or continuum models such
as the Polarizable Continuum Model. Numerous relativistic computations
are available, including infinite order two component scalar relativity
corrections, with various spin-orbit coupling options. The Fragment
Molecular Orbital method permits use of many of these sophisticated
treatments to be used on very large systems, by dividing the computation
into small fragments. Nuclear wavefunctions can also be computed,
in VSCF, or with explicit treatment of nuclear orbitals by the NEO code.

A variety of molecular properties, ranging from simple dipole moments to frequency dependent hyperpolarizabilities may be computed. Many basis sets are stored internally, together with effective core potentials or model core potentials, so that essentially the entire periodic table can be considered.

Most computations can be performed using direct techniques, or in parallel on appropriate hardware. Graphics programs, particularly the MacMolplt program (for Macintosh, Windows, or Linux desktops), are available for viewing of the final results, and the Avogadro program can assist with preparation of inputs.

A detailed description of GAMESS is available in the following journal articles:

"General Atomic and Molecular Electronic Structure System" M.W.Schmidt, K.K.Baldridge, J.A.Boatz, S.T.Elbert, M.S.Gordon, J.H.Jensen, S.Koseki, N.Matsunaga, K.A.Nguyen, S.Su, T.L.Windus, M.Dupuis, J.A.Montgomery

J. Comput. Chem.,14, 1347-1363(1993)."Advances in electronic structure theory: GAMESS a decade later" M.S.Gordon, M.W.Schmidt pp. 1167-1189, in "Theory and Applications of Computational Chemistry: the first forty years" C.E.Dykstra, G.Frenking, K.S.Kim, G.E.Scuseria (editors), Elsevier, Amsterdam, 2005.

The chart below summarizes the program's present capabilities for obtaining wavefunctions, applying correlation treatments, and computing derivatives.

SCFTYP= RHF ROHF UHF GVB MCSCF --- ---- --- --- ----- SCF energy CDFpEP CDFpEP CDFpEP CD-pEP CDFpEP SCF analytic gradient CDFpEP CDFpEP CDFpEP CD-pEP CDFpEP SCF analytic Hessian CDFp-- CDFp-- CDFp-- CD-p-- -D-p- VB energy C----- C----- MP2 energy CDFpEP CDFpEP CD-pEP ------ CD-pEP MP2 gradient CDFpEP -D-pEP CD-pEP ------ ------ CI energy CDFp-- CD-p-- ------ CD-p-- CD-p-- CI gradient CD---- ------ ------ ------ ------ CC energy CDFpE- CDF-E- ------ ------ ------ EOMCC excitations CD--E- CD--E- ------ ------ ------ DFT energy CDFpEP CD-pEP CDFpEP n/a n/a DFT gradient CDFpEP CD-pEP CDFpEP n/a n/a DFT Hessian CD-p-- CD-p-- CD-p-- n/a n/a DFTB energy yes/F ------ yes n/a n/a DFTB gradient yes/F ------ yes n/a n/a DFTB Hessian yes ------ yes n/a n/a TD-DFT energy CDFpEP ------ CDFp-- n/a n/a TD-DFT gradient CDFpEP ------ ------ n/a n/a MOPAC energy yes yes yes yes n/a MOPAC gradient yes yes yes no n/a

Here:

C= conventional storage of AO integrals on disk

D= direct evaluation of AO integrals whenever needed

F= Fragment Molecular Orbital methodology is enabled,
"F" pertains to the gas phase; for FMO with PCM or EFP see manual.

p= parallel execution

E= Effective Fragment Potential discrete solvation

P= Polarizable Continuum Model continuum solvation

A more complete summary of the program capabilities, including all run types and molecular properties can be found in INTRO.DOC, the first chapter of the GAMESS documentation.