Skoog Chapter 1 Introduction

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Transcription:

Skoog Chapter 1 Introduction Basics of Instrumental Analysis Properties Employed in Instrumental Methods Numerical Criteria Figures of Merit

Skip the following chapters Chapter 2 Electrical Components and Circuits Chapter 3 Operational Amplifiers in Chemical Instrumentation Chapter 4 Digital Electronics and Microcomputers

Skoog Chapter 5 Signals and Noise Signal to Noise Ratio All instrumental measurements involve a signal Unfortunately they always have noise present Sometimes the noise is large Sometimes it is so small you can t see it

Signal to Noise Ratio (S/N) Parameter describing quality of data Often referred to as figure of merit S mean of signal x 1 ---- = -------------------------------- = ---- = ------- N standard deviation s RSD RSD = relative standard deviation

NMR spectra for Progesterone A) S/N = 4.3 B) S/N = 43 Very little confidence in ability to determine peaks at lower S/N Detection Limit occurs at S/N ~ 2 or 3

Sources of Noise Chemical noise temp, pressure, humidity, etc. fluctuations = uncontrolled variables Instrumental noise noise from instrumental components Thermal noise (Johnson noise) thermal motion of electrons in load resistor Shot noise movement of electrons across a junction Flicker noise any noise that is inversely proportional to signal 1/f Environmental noise many noise sources

Environmental noise sources (note frequency dependence)

Hardware Improving S/N hardware & software Grounding & shielding Faraday cage Analog filtering RC filtering Modulation convert DC signal to high frequency AC then demodulate Signal chopping rotating wheel to differentiate e.g. IR source from heat Lock-in amplifiers

Primitive Faraday Cage

Analog Filtering or RC Filtering Noisy data RC filter R Filtered data C

Modulation

Signal chopping in an IR spectrophotometer

Rotating Chopper

Chopper amplifier

Software Improving S/N hardware & software Ensemble averaging adding spectra Boxcar averaging Digital filtering moving window, sliding average Correlation methods

Ensemble averaging i.e. adding or averaging signal

Boxcar averaging

Skoog Chapter 6 Intro to Spectrometric Methods General Properties of Electromagnetic Radiation (EM) Wave Properties of EM Quantum-Mechanical Properties of EM Quantitative Aspects of Spectrochemical Measurements

Spin States Molecular Rotations Molecular Vibrations Outer Shell Electrons Inner Shell Electrons Nuclear Transitions NMR EPR Microwave Absorption Spectroscopy Infrared Absorption Spectroscopy UV-vis Absorption, Fluorescence X-Ray Absorption, Fluorescence Gamma Ray Spectroscopy R O Y G B V

Spectroscopy = methods based on the interaction of electromagnetic radiation (EM) and matter Electromagnetic Radiation = form of energy with both wave and particle properties EM moves through space as a wave Most interactions of EM with matter are best understood in terms of electric vector

Relationship between various wave properties C ν λ i = ----- η i Where ν = frequency in cycles/s or Hz λ i = wavelength in medium i η i = refractive index of medium i C = speed of light in vacuum (2.99 x 10 10 cm/s) EM slows down in media other than vacuum because electric vector interacts with electric fields in the medium (matter) this effect is greatest in solids & liquids, in gases (air) velocity similar to vacuum

Wave Interaction - interaction between waves - waves must have similar ν but can be out of phase (i.e., they start in different places) Principle of superposition = vectors add -wave y 1 +y 2 formed by adding y 1 & y 2 by vector addition

Wave Equation y = A sin (ωt + α) Where A = amplitude ω = angular frequency α = phase angle t = time For a collection of waves the resulting position y at a given t can be calculated by y = A 1 sin (ω 1 t + α 1 ) + A 2 sin (ω 2 t + α 2 ) +

Interference - amplitude of the resulting wave depends on phase difference α 1 - α 2 Constructive Interference waves add Destructive Interference waves cancel

At α 1 - α 2 = 0 o adding of waves gives Maximum Constructive Interference Wave 1 Amplitude Wave 2 Resultant wave 0 o 180 o 360 o 540 o 720 o 900 o Phase angle difference between Wave 1 & Wave 2 is zero α 1 - α 2 = 0 o

Also at α 1 - α 2 = 360 o adding of waves gives Maximum Constructive Interference Wave 1 Amplitude Wave 2 Resultant wave 0 o 180 o 360 o 540 o 720 o 900 o Phase angle difference between Wave 1 & Wave 2 is 360 o (α 1 - α 2 = 360 o )

When α 1 - α 2 = 180 o or 540 o adding of waves gives Maximum Destructive Interference Wave 1 Amplitude Wave 2 Resultant wave 0 o 180 o 360 o 540 o 720 o 900 o Phase angle difference between Wave 1 & Wave 2 is 180 o (α 1 - α 2 = 180 o )

Diffraction = EM going past an edge or through a slit (2 edges) tends to spread The combination of diffraction effects & interference effects are important in spectroscopy for 1)diffraction gratings 2) slit width considerations

Refraction = change in velocity of EM as it goes from one medium to another Incident ray Normal to surface Ф 1 Medium 1 (air) Velocity larger η = 1.00 Ф 2 Original direction Medium 2 (glass) Velocity smaller η = 1.50 Refracted ray Ray bent toward normal

Equation for Refraction sin Ф 1 ν 1 η 2 if medium 1 ---------- = ----- = ------ = η 2 sin Ф 2 ν 2 η is air η 1 1 = 1.0 Magnitude of the direction change (i.e., size of the angle depends on wavelength (shown in equation as ν) this is how a prism works Direction of bending depends on relative values of η for each medium. Going from low η to higher, the ray bends toward the normal. Going from higher η to lower the ray bends away from the normal.

Reflection = EM strikes a boundary between two media differing in η and bounces back Incident ray θ 1 θ 2 Reflected ray Medium 1 (air) η = 1.00 Medium 2 (glass) η = 1.50 Specular reflection = situation where angle of incidence (θ i ) equals angle of reflection (θ r )

I r (η 2 - η 1 ) 2 Reflectance = R = ---- = -------------- I i (η 2 + η 1 ) 2 Where I i and I r = incident & reflected intensity For radiation going from air (η = 1.00) to glass (η = 1.50) as shown in previous slide R = 0.04 = 4 % Many surfaces at 4 % each (i.e., many lenses) can cause serious light losses in a spectrometer. This generates stray radiation or stray light.