NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY Basics of …….. NMR phenomenonNMR phenomenon Chemical shiftChemical shift Spin-spin splittingSpin-spin splitting.

Slides:



Advertisements
Similar presentations
Protein NMR.
Advertisements

Advanced Higher Unit 3 Nuclear Magnetic Resonance Spectroscopy.
Nuclear Magnetic Resonance (NMR)
NMR Spectroscopy Part I. Origin of NMR. Nuclei in Magnetic Field Nucleus rotate about an axis -- spin Nucleus bears a charge, its spin gives rise to a.
NMR Spectroscopy.
1 CHAPTER 13 Molecular Structure by Nuclear Magnetic Resonance (NMR)
Nuclear Magnetic Resonance (NMR) Spectroscopy
Integration 10-6 Integration reveals the number of hydrogens responsible for an NMR peak. The area under an NMR peak is proportional to the number of equivalent.
NMR: Theory and Equivalence. Nuclear Magnetic Resonance Powerful analysis – Identity – Purity No authentic needed Analyze nuclei – 1 H, 13 C, 31 P, etc.
NMR SPECTROSCOPY.
NMR spectra of some simple molecules Effect of spinning: averaging field inhomogeneity (nmr1.pdf pg 2)
A short presentation in the group by Prem Basnet 09/29/04.
Nuclear Magnetic Resonance Spectrometry Chap 19
Nuclear Magnetic Resonance (NMR) Spectroscopy
Interpreting NMR Spectra CHEM 318. Introduction You should read the assigned pages in your text (either Pavia or Solomons) for a detailed description.
Understanding 13 C NMR spectroscopy. Nuclear magnetic resonance is concerned with the magnetic properties of certain nuclei. In this course we are concerned.
1 Nuclear Magnetic Resonance Spectroscopy Renee Y. Becker Valencia Community College CHM 2011C.
Chapter 19 Nuclear Magnetic Resonance Spectroscopy Nuclear magnetic resonance (NMR) spectroscopy is based on the measurement of absorption of electromagnetic.
Nuclear Magnetic Resonance Spectroscopy II Structure Determination:
Principles of Molecular Spectroscopy: Electromagnetic Radiation and Molecular structure Nuclear Magnetic Resonance (NMR)
Physical Chemistry 2 nd Edition Thomas Engel, Philip Reid Chapter 28 Nuclear Magnetic Resonance Spectroscopy.
Proton NMR Spectroscopy. The NMR Phenomenon Most nuclei possess an intrinsic angular momentum, P. Any spinning charged particle generates a magnetic field.
Determination of Spin-Lattice Relaxation Time using 13C NMR
Nuclear Magnetic Resonance (NMR) Spectroscopy Structure Determination
Nuclear Magnetic Resonance Spectroscopy. The Use of NMR Spectroscopy Used to map carbon-hydrogen framework of molecules Most helpful spectroscopic technique.
Proton NMR Spectroscopy. The NMR Phenomenon Most nuclei possess an intrinsic angular momentum, P. Any spinning charged particle generates a magnetic field.
Chapter 13 Spectroscopy Infrared spectroscopy Ultraviolet-Visible spectroscopy Nuclear magnetic resonance spectroscopy Mass Spectrometry.
Nuclear Magnetic Resonance
NMR-Part Chemical Shifts in NMR The nuclei not only interact with the magnetic field but also with the surronding nuclei and their electrons. The.
NMR Spectroscopy Abu Yousuf, PhD Associate Professor Department of Chemical Engineering & Polymer Science Shahjalal University of Science & Technology.
Chapter 3 Nuclear Magnetic Resonance Spectroscopy Many atomic nuclei have the property of nuclear spin. When placed between the poles of a magnet, the.
Nuclear Magnetic Resonance Spectroscopy. 2 Introduction NMR is the most powerful tool available for organic structure determination. It is used to study.
Week 11 © Pearson Education Ltd 2009 This document may have been altered from the original State that NMR spectroscopy involves interaction of materials.
Nuclear Magnetic Resonance Spectroscopy (NMR) Dr AKM Shafiqul Islam School of Bioprocess Engineering.
University of Kurdistan Food Quality Evaluation Methods (FQEM) Lecturer: Kaveh Mollazade, Ph.D. Department of Biosystems Engineering, Faculty of Agriculture,
Nuclear Magnetic Resonance Spectroscopy
MC 13.1 Spectroscopy, Pt I 1 Spectrocopy  Nuclear Magnetic Resonance (NMR)spectroscopy  Infrared (IR) Spectroscopy  Ultraviolet-Visible (UV-VIS) Spectroscopy.
Learning Objectives Use high resolution n.m.r spectrum of simple molecules (carbon, hydrogen & oxygen) to predict The different types of proton present.
All atoms, except those that have an even atomic number and an even mass number, have a property called spin.
Chapter 13 - Spectroscopy YSU 400 MHz Nuclear Magnetic Resonance Spectrometer(s)
CHEM 344 Spectroscopy of Organic Compounds Lecture 1 4th and 5 th September 2007.
Nuclear Magnetic Resonance Information Gained: Different chemical environments of nuclei being analyzed ( 1 H nuclei): chemical shift The number of nuclei.
NMR Spectroscopy. NMR NMR uses energy in the radio frequency range. NMR uses energy in the radio frequency range. This energy is too low to cause changes.
Nuclear Magnetic Resonance Spectroscopy. Principles of Molecular Spectroscopy: Electromagnetic Radiation.
DEFINTION The study of the interaction between magnetic field of the nuclei and the magnetic component of the electromagnetic radiation(EMR) in the radio.
There are 2 variables in NMR: an applied magnetic field B 0, and the frequency ( ) of radiation required for resonance, measured in MHz. NMR Theory
Electromagnetic Spectrum. PROTON NUCLEAR MAGNETIC RESONANCE ( 1 H NMR)
From physics we know that a spinning charge has an associated magnetic field. All nuclei have positive charge. Some nuclei have “spin” and are “NMR active”.
13.3 Introduction to 1 H NMR Spectroscopy. 1 H and 13 C both have spin = ±1/2 1 H is 99% at natural abundance 13 C is 1.1% at natural abundance The nuclei.
Magnetic Resonance Imaging Glenn Pierce, King’s College London, Department of Physics Introduction Edward Purcell and Felix Bloch were both awarded the.
Chapter 13 Spectroscopy Infrared spectroscopy Ultraviolet-visible spectroscopy Nuclear magnetic resonance spectroscopy Mass spectrometry Copyright © The.
Structure Elucidation Method
NUCLEAR MAGNETIC RESONANCE SPECTROSCPY A guide for A level students KNOCKHARDY PUBLISHING.
There are 2 variables in NMR: an applied magnetic field B 0, and the frequency ( ) of radiation required for resonance. NMR Theory.
Nuclear Magnetic Resonance (NMR) for beginners. Overview NMR is a sensitive, non-destructive method for elucidating the structure of organic molecules.
MOLECULAR STRUCTURE ANALYSIS NMR Spectroscopy VCE Chemistry Unit 3: Chemical Pathways Area of Study 2 – Organic Chemistry.
Nuclear magnetic resonance Spectroscopy Basic Concept.
11.1 Nuclear Magnetic Resonance Spectroscopy
NMR spectroscopy – key principles
NMR Theory There are 2 variables in NMR: an applied magnetic field B0, and the frequency ( ) of radiation required for resonance, measured in MHz.
Nuclear Magnetic Resonance Spectroscopy
NMR.
Nuclear Magnetic Resonance Spectroscopy
NUCLEAR MAGNETIC RESONANCE in medical field
Nuclear Magnetic Resonance (NMR) Spectroscopy
Nuclear Magnetic Resonance Spectroscopy
Nuclear Magnetic Resonance Spectroscopy
Nuclear Magnetic Resonance (NMR)
Nuclear Magnetic Resonance (NMR)
Advanced Pharmaceutical Analysis
Presentation transcript:

NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY Basics of …….. NMR phenomenonNMR phenomenon Chemical shiftChemical shift Spin-spin splittingSpin-spin splitting

NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY concerns the interaction of nuclear spins with radio frequency radiation in presence of an applied magnetic field

Nuclear spin Subatomic particles (electrons, protons and neutrons) can be imagined as spinning on their axes. Subatomic particles (electrons, protons and neutrons) can be imagined as spinning on their axes. In many atoms (such as 12 C) these spins are paired against each other, such that the nucleus of the atom has no overall spin. In many atoms (such as 12 C) these spins are paired against each other, such that the nucleus of the atom has no overall spin. However, in some atoms (such as 1 H and 13 C) the nucleus does possess an overall spin. However, in some atoms (such as 1 H and 13 C) the nucleus does possess an overall spin.

The nucleus….. The nucleus has Spin Spin Charge Charge Magnetic moment Magnetic moment

The magnetic moment…. The nucleus has a positive charge and is spinning. This generates a small magnetic field. The nucleus therefore possesses a magnetic moment, m, which is proportional to its spin,I. The nucleus has a positive charge and is spinning. This generates a small magnetic field. The nucleus therefore possesses a magnetic moment, m, which is proportional to its spin,I. The constant, g, is called the magnetogyric ratio and is a fundamental nuclear constant which has a different value for every nucleus. h is Plancks constant The constant, g, is called the magnetogyric ratio and is a fundamental nuclear constant which has a different value for every nucleus. h is Plancks constant

The rules for determining the net spin of a nucleus are as follows If the number of neutrons and the number of protons are both even, then the nucleus has NO spin. If the number of neutrons and the number of protons are both even, then the nucleus has NO spin. If the number of neutrons plus the number of protons is odd, then the nucleus has a half-integer spin (i.e. 1/2, 3/2, 5/2) If the number of neutrons plus the number of protons is odd, then the nucleus has a half-integer spin (i.e. 1/2, 3/2, 5/2) If the number of neutrons and the number of protons are both odd, then the nucleus has an integer spin (i.e. 1, 2, 3) If the number of neutrons and the number of protons are both odd, then the nucleus has an integer spin (i.e. 1, 2, 3)

The overall spin, I, is important…. Quantum mechanics tells us that a nucleus of spin I will have 2I + 1 possible orientations. Quantum mechanics tells us that a nucleus of spin I will have 2I + 1 possible orientations. A nucleus with spin 1/2 will have 2 possible orientations. A nucleus with spin 1/2 will have 2 possible orientations. In the absence of an external magnetic field, these orientations are of equal energy. In the absence of an external magnetic field, these orientations are of equal energy. If a magnetic field is applied, then the energy levels split. If a magnetic field is applied, then the energy levels split. Each level is given a magnetic quantum number, m. Each level is given a magnetic quantum number, m.

Initial populations ….the Boltzmann distribution….. The lower energy level will contain slightly more nuclei than the higher level – according to Boltzmann distribution The lower energy level will contain slightly more nuclei than the higher level – according to Boltzmann distribution It is possible to excite these nuclei into the higher level with electromagnetic radiation. It is possible to excite these nuclei into the higher level with electromagnetic radiation. The frequency of radiation needed is determined by the difference in energy between the energy levels. The frequency of radiation needed is determined by the difference in energy between the energy levels.

Energy …. The energy of a particular energy level is given by: The energy of a particular energy level is given by: Where B is the strength of the magnetic field at the nucleus. Where B is the strength of the magnetic field at the nucleus.

THE TRANSITION ENERGY The difference in energy between levels (the transition energy) can be found from The difference in energy between levels (the transition energy) can be found from This means that if the magnetic field, B, is increased, so is ∆E. This means that if the magnetic field, B, is increased, so is ∆E. It also means that if a nucleus has a relatively large magnetogyric ratio, then ∆E is correspondingly large. It also means that if a nucleus has a relatively large magnetogyric ratio, then ∆E is correspondingly large.

The absorption of radiation by a nucleus in a magnetic field Imagine a nucleus (of spin 1/2) in a magnetic field. Imagine a nucleus (of spin 1/2) in a magnetic field. This nucleus is in the lower energy level (i.e. its magnetic moment does not oppose the applied field). This nucleus is in the lower energy level (i.e. its magnetic moment does not oppose the applied field). The nucleus is spinning on its axis. The nucleus is spinning on its axis. In the presence of a magnetic field, it will precess. In the presence of a magnetic field, it will precess.

The frequency of precession is termed the Larmor frequency Precession of nuclei….

Absorption of radiofrequency radiation For a nucleus of spin 1/2, absorption of radio frequency radiation "flips" the magnetic moment so that it opposes the applied field and the nuclear spin goes to the higher energy level For a nucleus of spin 1/2, absorption of radio frequency radiation "flips" the magnetic moment so that it opposes the applied field and the nuclear spin goes to the higher energy level

Flipping ….

NUCLEAR MAGNETIC RESONANCE When the energy of the radiofrequency radiation matches the transitional energy between the two energy states (lower level and upper level), nuclear spins from lower level absorb the radiation and jump over to the upper level. When the energy of the radiofrequency radiation matches the transitional energy between the two energy states (lower level and upper level), nuclear spins from lower level absorb the radiation and jump over to the upper level. This is nuclear magnetic resonance This is nuclear magnetic resonance h ע = ∆E At this condition a signal appears in the NMR spectrum

NMR phenomenon ……… E= ½  spin state Stage I Stage II Stage III E= - ½  spin state Application of magnetic field Under normal conditions Application of Rf radiation Spins Precessing Spins alligning And opposing Spins randomly oriented

Saturation … It is important to realize that only a small proportion of "target" nuclei are in the lower energy state (and can absorb radiation). It is important to realize that only a small proportion of "target" nuclei are in the lower energy state (and can absorb radiation). There is the possibility that by exciting these nuclei, the populations of the higher and lower energy levels will become equal. There is the possibility that by exciting these nuclei, the populations of the higher and lower energy levels will become equal. If this occurs, then there will be no further absorption of radiation. If this occurs, then there will be no further absorption of radiation. The spin system is saturated. The spin system is saturated.

Relaxation …. In NMR energy is absorbed only when the lower energy state has excess of nuclei In NMR energy is absorbed only when the lower energy state has excess of nuclei For this to be maintained nuclear spins going to higher energy state must get back to lower energy state For this to be maintained nuclear spins going to higher energy state must get back to lower energy state This is called relaxation This is called relaxation There are two major relaxation processes; There are two major relaxation processes; Spin - lattice (longitudinal) relaxation Spin - lattice (longitudinal) relaxation Spin - spin (transverse) relaxation Spin - spin (transverse) relaxation

Spin - lattice relaxation Nuclei in an NMR experiment are in a sample. The sample in which the nuclei are held is called the lattice. Nuclei in an NMR experiment are in a sample. The sample in which the nuclei are held is called the lattice. Nuclei in the lattice are in vibrational and rotational motion, which creates a complex magnetic field. Nuclei in the lattice are in vibrational and rotational motion, which creates a complex magnetic field. The magnetic field caused by motion of nuclei within the lattice is called the lattice field. The magnetic field caused by motion of nuclei within the lattice is called the lattice field. This lattice field has many components. Some of these components will be equal in frequency and phase to the Larmor frequency of the nuclei of interest. This lattice field has many components. Some of these components will be equal in frequency and phase to the Larmor frequency of the nuclei of interest. These components of the lattice field can interact with nuclei in the higher energy state, and cause them to lose energy (returning to the lower state). These components of the lattice field can interact with nuclei in the higher energy state, and cause them to lose energy (returning to the lower state).

Spin - spin relaxation Spin - spin relaxation describes the interaction between neighboring nuclei with identical precessional frequencies but differing magnetic quantum states. The nuclei can exchange quantum states; a nucleus in the lower energy level will be excited, while the excited nucleus relaxes to the lower energy state. There is no net change in the populations of the energy states, but the average lifetime of a nucleus in the excited state will decrease. There is no net change in the populations of the energy states, but the average lifetime of a nucleus in the excited state will decrease. This can result in line-broadening.

Chemical shift The magnetic field at the nucleus is not equal to the applied magnetic field for every proton The magnetic field at the nucleus is not equal to the applied magnetic field for every proton Electrons around the nucleus shield it from the applied field. Electrons around the nucleus shield it from the applied field.

Magnetic field induced by circulating electron

Chemical shift is a function of the nucleus and its environment. Chemical shift is a function of the nucleus and its environment. It is measured relative to a reference compound. It is measured relative to a reference compound. For 1 H NMR, the reference is usually tetramethylsilane, Si (CH3)4. For 1 H NMR, the reference is usually tetramethylsilane, Si (CH3)4.

Induced field opposes external magnetic field The induced magnetic field produced by the circulating electrons (B i ) opposes the external magnetic field (B o ) The induced magnetic field produced by the circulating electrons (B i ) opposes the external magnetic field (B o ) The actual magnetic field felt by the nucleus (also called as effective magnetic field B eff ) is thus reduced The actual magnetic field felt by the nucleus (also called as effective magnetic field B eff ) is thus reduced B eff = B o – B i B i ∞ B eff

The effective field matters! This means that the applied field strength must be increased for the nucleus to absorb at its transition frequency. This means that the applied field strength must be increased for the nucleus to absorb at its transition frequency. Greater the electron density around the nucleus, greater is the induced field. Greater the electron density around the nucleus, greater is the induced field. Greater the induced field, lesser will be the effective field felt by the nucleus Greater the induced field, lesser will be the effective field felt by the nucleus Lesser the effective field, greater should be the applied field strength Lesser the effective field, greater should be the applied field strength

B eff = B o – B i B i ∞ B eff When B i is greater, B eff is reduced When B eff is reduced, greater field strength is needed for the nucleus to come to resonance. Hence each nuclei will absorb at different field strengths.

NMR SPECTRUM Range of chemical shifts for PMR spectrum 0-15 δ 0 15 TMS δ Field B 0 Upfield region downfield

Spin - spin coupling Consider the structure of ethanol

The 1H NMR spectrum of ethanol shows that the methyl peak has been split into three peaks (a triplet) and the methylene peak has been split into four peaks (a quartet). The 1H NMR spectrum of ethanol shows that the methyl peak has been split into three peaks (a triplet) and the methylene peak has been split into four peaks (a quartet). This occurs because there is a small interaction through the electron spins (coupling) between the two groups of protons. This occurs because there is a small interaction through the electron spins (coupling) between the two groups of protons. The spacing between the peaks of the methyl triplet are equal to the spacing between the peaks of the methylene quartet. The spacing between the peaks of the methyl triplet are equal to the spacing between the peaks of the methylene quartet. This spacing is measured in Hertz and is called the coupling constant,J. This spacing is measured in Hertz and is called the coupling constant,J.

To see why the methyl peak is split into a triplet, let's look at the methylene protons To see why the methyl peak is split into a triplet, let's look at the methylene protons There are two of them, and each can have one of two possible orientations (aligned with or opposed against the applied field). There are two of them, and each can have one of two possible orientations (aligned with or opposed against the applied field). This gives a total of four possible states This gives a total of four possible states

i iiiii

In the first possible combination, spins are paired and opposed to the field. In the first possible combination, spins are paired and opposed to the field. This has the effect of reducing the field experienced by the methyl protons; This has the effect of reducing the field experienced by the methyl protons; therefore a slightly higher field is needed to bring them to resonance, resulting in an upfield shift. therefore a slightly higher field is needed to bring them to resonance, resulting in an upfield shift. In the second combination, neither combination of spins opposed to each other has an effect on the methyl peak. In the second combination, neither combination of spins opposed to each other has an effect on the methyl peak. In the third combination, the spins paired in the direction of the field produce a downfield shift. In the third combination, the spins paired in the direction of the field produce a downfield shift. Hence, the methyl peak is split into three, with the ratio of areas 1:2:1. Hence, the methyl peak is split into three, with the ratio of areas 1:2:1.

Similarly, the effect of the methyl protons on the methylene protons is such that there are eight possible spin combinations for the three methyl protons

Out of these eight groups, there are two groups of three magnetically equivalent combinations. The methylene peak is split into a quartet. The areas of the peaks in the quartet have the ratio 1:3:3:1.

The multiplicity of a multiplet is given by the number of equivalent protons in neighbouring atoms plus one, i.e. the n + 1 rule The multiplicity of a multiplet is given by the number of equivalent protons in neighbouring atoms plus one, i.e. the n + 1 rule Equivalent nuclei do not interact with each other. The three methyl protons in ethanol cause splitting of the neighbouring methylene protons; they do not cause splitting among themselves Equivalent nuclei do not interact with each other. The three methyl protons in ethanol cause splitting of the neighbouring methylene protons; they do not cause splitting among themselves The coupling constant is not dependant on the applied field. Multiplets can be easily distinguished from closely spaced chemical shift peaks. The coupling constant is not dependant on the applied field. Multiplets can be easily distinguished from closely spaced chemical shift peaks.

Question 1. How many possible orientations do spin 1/2 nuclei have when they are located in an applied magnetic field? Answer: Question 2. The frequency of precession, the transition frequency and the Larmor frequency are different terms for the same frequency. True or false? Answer: Question 3. When radiation energy is absorbed by a spin 1/2 nucleus in a magnetic field, what happens? a) The precessional frequency of the nucleus increases b) The nucleus spins faster c) The angle of precession " flips " so that the magnetic moment of the nucleus opposes the applied field Answer: Question 4. What is the name given to the relaxation process due to an interaction between an excited nucleus and the magnetic fields caused by nuclei in molecules moving around in the sample? a) Spin - lattice relaxation b) Spin - spin relaxation Answer: Your score: Test your knowledge……