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A Raman Spectroscopic and Computational Study of the Effects of Halogen Bonding on Pyrimidine Containing Systems - SMBHC Thesis Repository

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A Raman spectroscopic and computational study of the effects of halogen bonding on pyrimidine-containing systems. This thesis involves the study of the effects of halogen bonding on pyrimidine-containing systems.

Noncovalent Interactions

The overall effect of these non-covalent interactions is the stabilization of the interacting systems. This energy refers to the total energy due to the non-covalent interaction that occurs.

Figure 1.1.1: Example of a hydrogen bonded complex involving water and Pyridyl-Thiophene
Figure 1.1.1: Example of a hydrogen bonded complex involving water and Pyridyl-Thiophene

Halogen Bonding

The flexibility of halogen bond interactions is another reason that it has been in the spotlight recently, due to the potential applications of complexes containing halogen bonds. Substitution of hydrogen by fluorine in molecules containing chlorine, bromine, or iodine has been shown to result in halogen bond interactions that are up to 100% stronger due to the larger size of the sigma hole on the halogen.7 The.

Figure 1.2.1: Electrostatic Potential Maps of C 6 F 5 Cl, C 6 F 5 Br, and C 6 F 5 I 1
Figure 1.2.1: Electrostatic Potential Maps of C 6 F 5 Cl, C 6 F 5 Br, and C 6 F 5 I 1

Definition of Spectroscopy

Electromagnetic Radiation

The speed of these three processes is also directly proportional to the number of molecules in the state in which the transition occurred. Following this logic, Einstein concluded that the ratio of spontaneous emission to stimulated emission is directly proportional to frequency cubed, which is shown below in equation 2.2.2.

Figure 2.2.1: The Electromagnetic Spectrum
Figure 2.2.1: The Electromagnetic Spectrum

Vibrational Spectroscopy

A laser is a coherent light source, and therefore the relationship illustrated in Equation 1.3.1 is very important when designing a laser that can be used as a light source. The relative populations, N1 and N2, are related by the Boltzmann distribution, shown below in equation 2.2.3. E1 and E2 refer to the relative energies of the levels, which are equal to h, or Planck's constant multiplied by frequency.

An approximation of energy levels and transitions can be made using the potential energy diagrams; this is shown below in figure 2.3.1.18. Molecules have a different number of vibration modes depending on whether the molecule is linear or nonlinear. Linear molecules have a total of 3N-5 vibrational modes, while nonlinear molecules have a total of 3N-6 vibrational modes, where N is equal to the number of atoms in the molecule.

Figure 2.3.1: Potential energy diagram showing energy levels and transitions
Figure 2.3.1: Potential energy diagram showing energy levels and transitions

Computational Methods

Basis sets are a group of mathematical functions that determine the orbitals of a molecule. Different types of basis functions are also needed to obtain more accurate calculation results. Density functional theory forms the theoretical background of the theory used in these calculations. Density functional theory is based on the fact that energy is a functional of electron density.

The BLYP method came before B3LYP, and refers to the joint use of the Becke correction and the LYP correction. However, the keyword "freq=raman" is used to determine the Raman intensities of the vibrational frequencies. These polarizability derivatives are then used to determine the Raman intensities of the vibrational frequencies.23.

Principles of Raman Spectroscopy

Stokes scattering occurs when the molecule is excited to a higher vibrational state by the incident light, with the scattered light having a longer wavelength and lower energy than the incident light. Anti-Stokes scattering occurs when incident light relaxes the molecule to a lower vibrational state, with the scattered light of a shorter wavelength and higher energy than the incident light.16 A diagram of this phenomenon is shown below in Figure 3.1. 1 shown. Shifts in vibrational modes observed in Raman spectroscopy are commonly referred to as red and blue shifts.

A red shift corresponds to a shift to lower energy, while a blue shift corresponds to a shift to higher energy.24.

Figure 3.1.1: Schematic of Rayleigh, Stokes, and Anti-Stokes Scattering
Figure 3.1.1: Schematic of Rayleigh, Stokes, and Anti-Stokes Scattering

Raman Spectroscopy Instrumentation

The advent and use of lasers has led to a dramatic increase in the use of Raman spectroscopy due to improved signal intensity as well as improved signal-to-noise ratio.16 Lasers rely heavily on the principle of stimulated emission discussed earlier in this introduction. The light emitted by the stimulated emission is coherent and in phase, with low divergence of the resulting beam. The laser can be tuned to emit only the specific wavelength required as the excitation source.16 A laser line filter and half-wave plate are also required; these components lie in the path of the laser.

The laser line filter removes any wavelengths other than the laser line wavelength, while the half-wave plate rotates the polarization of the light from horizontal to vertical. The eventual amplification of the original photon can be up to 109 electrons per photon. The microscope objective allows the laser light to be focused on a very small area of ​​the sample being analyzed.

Figure 3.2.2: Schematic of a Dispersive Monochromator
Figure 3.2.2: Schematic of a Dispersive Monochromator

Methods

Experimental Methods

For mixtures of C6H5Br with pyrimidine and C6H5I with pyrimidine, mole fractions of xhalogen compound and 0.9 were prepd. For mixtures of C6F5Br with pyrimidine and C6F5I with pyrimidine, mole fractions of xhalogenous compound and 0.9 were also produced. Experimental data for each compound individually were also obtained to compare normal states of the pure compounds with the normal states observed in the mixtures.

Experimental data collected by Raman spectroscopic analysis were graphed using the IGOR Pro graphing program.

Computational Methods

For C6F5I, the def2-TZVPD basis set was used for all atoms except for fluorine, with which def2-TSVP was used.26-27 A computer program written using National Instruments LabView was used to view the theoretical data. Since the data are calculated in intensity values, the theoretical spectra do not have the broad peaks observed experimentally. This program superimposes Lorentzian functions over the narrow peaks to broaden them, resulting in a spectrum more easily comparable to experimental spectra.

Experimental and Theoretical Shifts for all Mixtures

These experimental shifts will be discussed in detail in the following sections of this chapter, which focus on each experiment separately. In addition to the experimental displacements, the theoretical displacements were also determined in order to compare the experimental results with the experimentally determined ones. Table 4.2.2 below shows the theoretical shifts in the pyrimidine normal modes with the bromine-containing complexes that were analyzed.

Table 4.2.3 below shows the theoretical shifts in common pyrimidine modes with iodine-containing complexes that have been analyzed. These theoretical shifts will be discussed in detail in the sections of this chapter that follow this section focusing on individual experiments. Furthermore, in the theoretical electrostatic potential map shown in Figure 1.2.1, C6F5Cl has the smallest -hole.

Table 4.2.1: Experimental Shifts of Pyrimidine’s Normal Modes (cm -1 )
Table 4.2.1: Experimental Shifts of Pyrimidine’s Normal Modes (cm -1 )

Analyzing the experimental data, as can be seen in the Raman spectra, there were vibrational modes of C6H5Br that overlapped with the pyrimidine normal modes analyzed. As shown in Table 4.2.1, few spectral changes were observed, with the changes observed being very small. The theoretical shift values ​​for the pyrimidine normal modes of interest are shown in section 4.2 in Table 4.2.2.

The theoretical binding energies of these two complexes are shown in Table 4.2.4 and correspond to the strength of the interaction that occurs. As shown in the table, the relative binding energies of the complexes are low: -0.72 and -1.52 kilocalories per mole for Py/C6H5Br and Py/(C6H5Br)2, respectively. These theoretical and experimental data suggest that experimentally there were no significant halogen bond interactions between C6H5Br and pyrimidine in solution.

Figure 4.3.1: Experimental Spectra of C 6 H 5 Br Pyrimidine Mixtures
Figure 4.3.1: Experimental Spectra of C 6 H 5 Br Pyrimidine Mixtures

As with C6H5Br, there are C6H5I modes that overlap with the pyrimidine modes that were analyzed. This made it difficult to determine the exact experimental shifts due to the C6H5I modes masking the pyrimidine modes at higher C6H5I concentrations. Section 4.2 of Table 4.2.1 shows the shifts observed in the normal pyrimidine forms in this mixture.

The shift to lower energy of the normal modes of pyrimidine suggests that no halogen bond interactions occur between C6H5I and pyrimidine, as previous studies of hydrogen bond interactions between pyrimidine and water resulted in blue shifts of the normal modes of pyrimidine. Therefore, a basis set with functions for the iodine atom had to be found. The theoretical shift values ​​for the normal pyrimidine modes of interest are shown in section 4.2 of Table 4.2.3.

Figure 4.4.1: Experimental Spectra of C 6 H 5 I Pyrimidine Mixtures
Figure 4.4.1: Experimental Spectra of C 6 H 5 I Pyrimidine Mixtures

As shown in Table 4.2.1, only three shifts in the analyzed pyrimidine modes were observed experimentally. Several shifts were observed experimentally for C6H5Br and C6H5I, but all of these shifts were red shifts to lower energy. The other two observed shifts were red shifts, also small, similar to what we observed experimentally in mixtures of C6H5Br and C6H5I with pyrimidine.

The two C6F5Br pyrimidine complex theoretical results did not agree at all with what was observed experimentally. The theoretical results for the one C6F5Br pyrimidine complex have results closer to those observed experimentally. 8a there were no shifts observed both theoretically and experimentally, suggesting that this complex best matches what was observed experimentally.

Figure 4.5.1: Experimental Spectra of C 6 F 5 Br (BPFB) Pyrimidine Mixtures
Figure 4.5.1: Experimental Spectra of C 6 F 5 Br (BPFB) Pyrimidine Mixtures

It can be easily seen in these spectra that blue shifts occur in the normal states of the pyrimidine. Shown in Section 4.2 of Table 4.2.1 are the experimental shifts observed in mixtures of C6F5I and pyrimidine. The same modes in the hydrogen bonding study exhibited blue shifts experimentally, suggesting that a similar interaction occurs in the solution of pyrimidine and C6F5I.

The changes in normal pyrimidine modes from this study are shown below in Table 4.6.1 below. However, the presence of blue shifts in the mixture of pyrimidine and C6F5I is an indication that a similar noncovalent interaction is occurring. The large value of blue shifts observed in experiment and successfully predicted by theory suggests that halogen bonding interactions are occurring between C6F5I and pyrimidine.

Figure 4.6.1: Experimental Spectra of C 6 F 5 I (IPFB) Pyrimidine Mixtures
Figure 4.6.1: Experimental Spectra of C 6 F 5 I (IPFB) Pyrimidine Mixtures

Conclusions

Introduction

Analysis of Experimental Data and Comparison to Theory….53

The Raman spectrum of the pyridylthiophene/C6F5I cocrystal also included the emission background, which was removed for vibrational feature analysis. This structure is slightly different from the optimized pyridyl-thiophene structure obtained by Gaussian calculations. The optimized co-crystal structure using the M0-62X method and the def2-TZVPD basis set is shown below in Figure 5.2.4.

A comparison of the experimental pyridyl-thiophene Raman spectra and the Raman spectra of the co-crystal is shown below in Figure 5.2.6. Comparison of the experimental data revealed small shifts in the modes of the pyridyl-thiophene monomer in the cocrystal. Characterization of pyridyl thiophene and the pyridyl thiophene/C6F5I cocrystal proved to be difficult due to the emission background present in the experimental spectra.

Figure 5.2.1: Comparison of Experiment to Theory of Pyridyl-Thiophene
Figure 5.2.1: Comparison of Experiment to Theory of Pyridyl-Thiophene

Gambar

Figure 1.1.1: Example of a hydrogen bonded complex involving water and Pyridyl-Thiophene
Figure 1.2.1: Electrostatic Potential Maps of C 6 F 5 Cl, C 6 F 5 Br, and C 6 F 5 I 1
Figure 1.2.2: Halogen bonded complex between Pyrimidine and C 6 F 5 Br
Figure 2.2.1: The Electromagnetic Spectrum
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