Gaussian presentation

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Gaussian

Presented By:

Mojdeh YousefianPh.D student of medicinal chemistery

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• Computational chemistry is a branch of chemistry that uses computer simulation to assist in solving chemical problems.

• It uses methods of theoretical chemistry, incorporated into efficient computer programs, to calculate the structures and properties of molecules.

• The results obtained from computation are complement information obtained by chemical experiments.

• It can be used for drug design.

• It uses of the laws of quantum mechanics, classical mechanics, or a combination of them to solve problems.

• Chossing the right method for the calculation depends on the type and magnitude of the case and also the type of information that is required.

Computational chemistery

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1. Ab initio2. Density Functional Theory (DFT)3. Semiempirical and empirical 4. Molecular mechanics5. Methods for solids6. Chemical dynamics7. Molecular dynamics

Computational Chemistery Methods

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There are many self-sufficient software packages used by computational chemists. Some include many

methods covering a wide range, while others concentrating on a very specific range or even a single

method.

Software Packages

• Biomolecular modelling programs: proteins, nucleic acid.• Molecular mechanics programs.• Quantum chemistry and solid state physics software

supporting several methods.• Molecular design software• Semi-empirical programs.• Valence bond programs

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Why are computational chemistry methods used?

• They are simple methods.

• They are less expensive than empirical methods.

• The reactions can be performed under cetrain conditions.

• They are safe.

• They are used when there isn’t any exprimental model for system, or If are existed but is hard to access or create the conditions.

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Based computing softwares

1- based on quantom mechanics 2- based on molecular mechanics

Solving the schrodinger equation Newton’s law or classical physic

For small systems For very large systems

such as particle systems e.g such as protein with 80000 electron atoms

Point: Quantom mechanics is more accurate.

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Take into consideration the electron density

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Gaussian is a computer program for computational chemistery initially released in 1970 by John Popel and his research group at Carnegie-Mellon University as

Gaussian 70.

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Gaussian is capable of predicting:

• Many properties of molecules and reactions.• Molecular energies and structures.• Bound and reaction energies.• IR• NMR• Raman• UV• Reaction pathways

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• Produce results that match closely with experimenral data

• Under Windows and linux

• Quicker than numerical models

• Do not require super computers

• Molecules in their ground and excited states can be calculated

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• Computations can be carried out on molecules in the gas phase or in solution, Not in solids.

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Gaussview/Gaussian principal features and a sample building exercise and calculation

• Gaussian calculations are best prepared using the Gaussview interface.

• Gaussview allow you to build the required molecule on your screen and using menu pull-dowms you can load the file into the Gaussian program for execution.

• After the Gaussian run has completed you can view the completed .log file written by Gaussian and also you can use the binary. chk file to generate various graphical surfaces.

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Double clicking on the desktop icon starts the program as shown below.

The blue empty window NEW is the builder window where the required molecule is built.

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To build a toluene

• click on the benzene ring icon on the main window. • Place the cursor in the builder window and click.• A benzene ring will appear as shown below.

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• Then click on the atom type icon in the main window 6C.• A periodic table will appear.

Click on C and select the tetrahedral atom type.

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Now click on a H atom of the benzene ring in the builder menu and the Toluene molecule should be built.

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• You now can change the molecule display properties by going to the VIEW menu and selecting DISPLAY FORMAT.

• A variety of formats Ball and Bond, Wireframe and Tube are available.• Choose TUBE and note change in display window. Click OK to save

this display change.

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• Calculations using the Gaussian program are set-up and run using the CALCULATE menu.

• Upon opening the following is displayed

This allows various types of electronic structure calculations to be performed using Gaussian.

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GEOMETRY OPTIMIZATION

Geometry optimization is a name for the procedure that attempts to find the configuration of minimum energy of the molecule. The procedure calculates the wave function and the energy at a starting geometry and then proceeds to search a new geometry of a lower energy.This is repeated until the lowest energy geometry is found.

FREQUENCIES AND THERMOCHEMISTRY

calculate the vibrations of the molecule in question, along with other parameters that you can choose to include or erase from the output.Because the molecular frequencies depend on the second derivative of the energy with respect to the nuclear positions, you should make sure that the theoretical model you chose for the calculation computes second derivatives Ab initio and DFT theoretical models are known to give the best results (based on experimental values).

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• For an example choose Energy under the JOB TYPE sub-menu.

• Note one can also choose a variety of other jobs such as geometry optimisation or vibrational frequency analysis.

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• Under the METHOD sub-menu we can choose the type of calculation we wish to perform.

• This can be Hartree-Fock (HF) with or without some form of electron correlation treatment, Semiempirical, e.g PM3 or AM1 or a Density Functional Theory (DFT) Calculations using an appropriate density functional either local, gradient corrected or hybrid type.

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• For HF or DFT calculations we also have the opportunity of choosing an appropriate basis set from a sub-menu.

• For our example calculation we will choose the HF method with the STO-G basis set.

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• We submit our calculation using the Submit button.• You are asked for a file name to save the job.Choose an appropriate/instructive name e.g. toluene_hf3g. Save the file and continue with the submission.• A new window will open where the progress of the run can be monitored.

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• The output data is written to 2 types of results file a .log file which is a text listing of the program steps and a .chk file which is a binary file that can be used to generate various surface representations.

• Choose the .log file first and the toluene molecule will appear in a new window.

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To view the .log file go to the RESULTS menu and choose VIEW FILE.

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A window containing the file listing should appearas a Wordpad text file. Scroll down through the file to see the information contained.

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Displaying Molecular Orbitals, Electron Density and ElectrostaticPotentials

• Build the p-methylphenol molecule.• Modify the molecule such that the OH group lies in the ring plane.• This can be done using the dihedral angle modifier shown highlighted in the figure

below:

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• For graphical representations of orbital and electron densities the checkpoint, .chk,• file is required.• using the CALCULATE menu.• we need to save a copy of the .chk or checkpoint file in our working directory.• We do this by opening the LINK 0 menu in the set-up box and clicking the checkpoint

file box.

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By giving the .chk file an appropriate name we can retain it in our working directoryafter job runs for analysis.

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• Use the FILE/OPEN combination to obtain this using the .chk filter.• Open the cresol.chk file saved in your working directory.• The molecule appears in a separate window.• To examine the orbital energy levels and the orbital electron densities use

EDIT/Mos.

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• An orbital energy level diagram is produced and the occupied 1-21 in this case and unoccupied orbitals are presented.• The HOMO is molecular orbital 21 and the LUMO is molecular orbital 22.

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• To get an electron density surface for any orbital simply click on the orbital or combination of orbitals and highlight them.• This is shown for the HOMO and LUMO below.

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Select VISUALISE followed by UPDATE from the Surface window display andafter a few seconds an electron density contour of the HOMO and LUMO orbitals

will be displayed.

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• To display other graphical surfaces the RESULTS/SURFACES menus must be chosen from the main Gaussview window.

• An electron density contour plot can be obtained as shown below.

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An electron density contour plot can be obtained as shown below.

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• After submission the electron density plot is available in the “cubes available”.• Under Surface Actions choose new surface and the electron density plot will be

displayed in a few seconds.

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The display is a contour of electron density at a chosen value . This can be changed toany desired value by typing the value in the “isovalue for new surfaces” text box.

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• The “skin-like” nature of the representation is demonstrated by introducing z-clipping.• This is performed by right-button clicking in the display window, selecting DISPLAY FORMAT and then in the resulting new window selecting SURFACES.• Moving the z-clip slider enables the interior of the display to be shown as demonstrated below.

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• Another useful graphical display is a mapped surface.• Here two properties can be displayed at the same time providing additional

information.1- a total electron density surface2- the electrostatic potential

we first calculate the total electron density default

contour andmap the electrostatic

potential onto this surface.

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• Harmonic vibrational frequency calculations are also set up via the CALCULATE menu.• It is essential to perform the vibrational analysis using the exact same method that you have used

to perform a prior geometry optimisation.• we could perform the vibrational analysis directly so long as we use the same calculation method

i.e AM1.• Often it is best to perform the geometry optimisation and vibrational analysis in the same run and

this can be done most conveniently using the OPT+FREQ job-type in the CALCULATE box.

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• Alternatively the vibrational data can be displayed from the main Gaussview window using the RESULTS/Vibrations menu combination.• The vibrational frequency of all three modes and the Infa Red and Raman intensities are given.• Each vibrational mode can be animated by highlighting the mode and clicking the START button.

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In addition the calculated Infra Red and Raman spectra can be calculated anddisplayed by clicking on the SPECTRUM button.

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In addition DISPLACEMENT vectors can be displayed by highlighting the show

displacement vectors button as shown above.

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Gaussian Input File

شود % می شروع عالمت با که دارد * link 0 .نام قسمت اولین

مانند * افزاری سخت منابع گیری کار به ی نحوه که است هایی واژه کلید حاوی صفر لینکسی هسته تعداد شود، استفاده باید که ای حافظه میزان اسکرچ، های فایل نام و آدرس

کنند می مشخص را غیره و یو .پی

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* شود # می شروع عالمت با همواره دستور .خطشامل * همچنین و دهد انجام را ای محاسبه نوع چه که گوید می افزار نرم به خط این

افزاری نرم تنظیماتاست محاسبه انجام به .مربوط

* است کار عنوان بعدی .قسمتاست کار از مختصر توصیفی شامل ً معموال کار یک .عنوان

* است نظر مورد مولکول مشخصات شامل باال ورودی در قسمت .آخرین

G09’s input consists of the following parts

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The first line : specifies the path to the file you just loaded. Section: specifies the name of the checkpoint file (.Chk) Route Section: specifies the basis set, the theoretical model and the type of job you want to perform Title Section: specifies the name of the job (for the user’s ease only) Charge, Multipl.: specifies the charge and spin multiplicity of the current molecule separated by a space. Molecule Specification: specifies the atoms and their coordinates 52

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WHAT INFORMATION DO YOU GET OUT OF THIS CALCULATION?

1. Atomic coordinates of optimized molecule2. Optimized parameters: atomic distances and angles3. HOMO/LUMO eigenvalues (hartree)4. Mulliken atomic charges (short)5. Dipole moments6. Single Point energy7. Harmonic frequnecies (wavenumbers)8. Reduced masses (amu)9. Force constants10. IR intensities11. Raman intensities (not default)12. Thermochemistry(a) Temperature(b) Pressure(c) Isotopes used(d) Molecular mass(e) Thermal energy: E (Thermal)(f) Constant volume molar heat capacity (CV)(g) Entropy (S)(h) Free Energy (sum of electronic and thermal Free Energies)(i) Enthalpy (sum of electronic and thermal Enthalpies)

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