Presentation is loading. Please wait.

Presentation is loading. Please wait.

1 L U N D U N I V E R S I T Y Particle characterization Chapter 6.

Similar presentations


Presentation on theme: "1 L U N D U N I V E R S I T Y Particle characterization Chapter 6."— Presentation transcript:

1 1 L U N D U N I V E R S I T Y Particle characterization Chapter 6

2 2 L U N D U N I V E R S I T Y Why determinate particle size List three things that you know will be affected by particle size

3 3 L U N D U N I V E R S I T Y My three things Delivery of particles to the lungs Solubility of active pharmaceutical compounds Bulk density

4 4 L U N D U N I V E R S I T Y What do you want to characterize Particle Size Morphology Material properties – Porosity – Density – Hardness/elasticity(later) Surface properties – Chemical composition – Surface energy – Roughness Powder Particle distribution Flowability/cohesion Specific surface Density Porosity Air content Water content (later)

5 5 L U N D U N I V E R S I T Y Size and Morphology Describe these two particle collections

6 6 L U N D U N I V E R S I T Y Size and Morphology Different descriptive terms for particles Particle form spherical, ellipsoid, granular, blocky, flaky, platy,prismodal, rodlike, acicular, needle shaped, fibrous irregular,dendrites, irregular, agglomerates But also particle surface Smooth, spotty, rough, porous, with cracks, hairy

7 7 L U N D U N I V E R S I T Y Size and Morphology Measurement of particle size Reduce to known geometry – Volume Cubes Spheres Ellipsoids – Area Circles Squares Ellipses – Lengths Characteristic lengths Feret and Martin diameters Relate to the geometry – Fit into the geometry – Have equal Volume or Area – Have equal properties A= Projected a rea P=Perimeter d=equivalent diameter S=surface area V=volume

8 8 L U N D U N I V E R S I T Y Size and Morphology Descriptors based on diameters of circles dcirc=Diameter of circumscribed minimum circle dinsc=Diameter of inscribes maximum circle deq=Diameter of the circle having same area as projection area of particle Shape descriptor:Circularity deq/dcirc

9 9 L U N D U N I V E R S I T Y Size and Morphology More descriptors according to the same principles NamnDefinitionFormula Volume diameter Diameter of a sphere having the same volume as the particle Surface diameter Diameter of a sphere having the same surface as the particle Surface volume diameter Diameter of a sphere having the same surface to volume ratio as the particle Projected area diameter Diameter of the circle having the same area as the projection area of particle Perimeter diameter Diameter of the circle having the same perimeter as the projection peramiter of particle

10 10 L U N D U N I V E R S I T Y Size and Morphology Feret and Martin diameter The Feret diameter the distance between two tangents to the contour of the particle in a well defined orientation. The Martin diameter, is the length of a line that divide the area of the particle into two equal halves. Normally measured – Mean= the mean over several orientations – Y=largest – X=smallest – Elongation= Y/X Df0 Dm0

11 11 L U N D U N I V E R S I T Y Size and Morphology Unrolled diameter The mean chord length through the center of gravity of the particle

12 12 L U N D U N I V E R S I T Y Size and Morphology Diameter Defined from equal properties Drag diameter Diameter of a sphere having the same resistance to motion as the particle in a fluid of the same viscosity and the same speed Free-falling diameter Diameter of a sphere having the same density and the same free- falling speed as the particle in a fluid of the same density and viscosity Stoke diameter The free falling diameter of a particle in the laminar flow region Aerodynamic diameter the diameter of a sphere of unit density (1g/cc) that has the same gravitational settling velocity as the particle in question.

13 13 L U N D U N I V E R S I T Y Size and Morphology Stoke diameter For small particles <0.5  m Brownian motions counteract gravitational forces and the system will be stable For larger particles Density matching will hinder sedimentation m part* g m solvent* g Brownian motion a

14 14 L U N D U N I V E R S I T Y Size and Morphology Diameter Defined from equal properties contin.. Equivalent light-scattering diameter Diameter of the sphere giving the same intensity of light scattering as that of a particle, obtained by the light- scattering method Sieve diameter The diameter of the smallest grid in a sieve that the particle will passe through

15 15 L U N D U N I V E R S I T Y Size and Morphology From descriptors Elongation: L/B or dferet(max)/dferet (min) Circularity: for example dins/dcirc Sphericity (Wandells):

16 16 L U N D U N I V E R S I T Y Size and Morphology Form descriptors Form factors: f/k will describe the form Space Filling Factor: The ratio between the area of a circumscribed rectangle or circumscribed circle of the image and that of the particle eg A/LB eller 4A/πr 2

17 17 L U N D U N I V E R S I T Y Material properties Density True particle density: The density of the material Apparent particle density: Density of the particle when inner porosity is included Effective or aerodynamic particle density: Density if outer porosity is included. Related to the density that a air or gas stream will measure.

18 18 L U N D U N I V E R S I T Y Surface properties Particle surface Properties – Roughness of the surface – Composition – Surface energy Influences – Stability – Total area – Particle size reduction – Adsorption of other substances to the surface – Aggregation – Release of adsorbed material

19 19 L U N D U N I V E R S I T Y Surface properties To evaluate surfaces properties ESCA, XPS - Composition FTIR - Composition AFM- Surface morphology and surface energy Raman microscopy- composition Electron microscopy - Surface morphology Evaluation of Ascorbyl Palmitate-loaded NLC Gel using Atomic Force Microscopy V.Teeranachaideekul.1,2, S. Petchsirivej3,4, R.H. Müller1, V.B. Junyaprasert2

20 20 L U N D U N I V E R S I T Y Surface properties To evaluate surface energy - Contact angles Gives information on how easily a liquid wets a surface. Low contact angle with water for hydrophilic surfaces. Contact angle hysteresis: – Chemically heterogeneous surface. – Surface roughness. – Surface porosity – Surface changes when wetted.  L/V  S/V

21 21 L U N D U N I V E R S I T Y Assignments particles Task Test and compare two different techniques for size determinations (half a day) – Microscopy – Light scattering Answer the questions in the assignment description on a seminar ( Tue 28 Apr 13.15) As usuell hand in a short technical note

22 22 L U N D U N I V E R S I T Y Assignments particles Practical issues Do the assignment in groups of three Use our sample or your own Microscopy use the microscope to take picture but do the major part of the analyses afterwards Image J is a free program

23 23 L U N D U N I V E R S I T Y Size distribution Particle size distribution Why is the mean value not enough to describe particle size distributions How can we describe the distribution – Based on what properties – Based on what type of statistic distribution

24 24 L U N D U N I V E R S I T Y Size distribution Type of distributions Different type of diameters Different type of distribution – Number (0) – Length (1) – Area (2) – Volume (3) – Weight (w) =V*  How will these differ from one another? How do you calculate the mean particle size Can you transfer mean particle size between the different distributions?

25 25 L U N D U N I V E R S I T Y Size distribution Average particle size Number mean length diameter d(1,0)2 Number mean surface diameter d(2,0)2,16 Number mean volume diameter d(3,0)2,29 Weighted mean length diameter d(3,0) Length surface mean diameter d(2,1)2,33 Length volume mean diameter d(3,1)2,45 Surface Volume mean diameter d(3,2)2,57 weight moment mean diameter d(4,3)2,72

26 26 L U N D U N I V E R S I T Y Size distribution Different distributions

27 27 L U N D U N I V E R S I T Y Size distribution Type of statistic distribution Normal distribution Log Normal Rosin–Rammler (Weibull) Distribution

28 28 L U N D U N I V E R S I T Y Size distribution Special properties of log distributions If the number is log distributed so is the length, surface, and volume With the same geometric mean deviation Hatch-Choate relationships will transfer one type of mean diameter into another

29 29 L U N D U N I V E R S I T Y Size distribution Description of particle size distribution Mean diameter – Standard mean, – Geometric mean variability – Standard deviation – Geometric standard deviation Skewness

30 30 L U N D U N I V E R S I T Y Powder Specific surface Surface per weight Factors that increase surface area – Decrease in particle size – Increase in surface roughness – Inner porosity (if available) Method dependent parameter – Permeatry – Gas adsorption – Gas diffusion – Porosimetery Importance – Dissolution – Chemical reactions – Adsorption of other molecules – Flow though particle beds

31 31 L U N D U N I V E R S I T Y Powder Density, air content and porosity Density (  b )= weight of powder/Volume of powder Air content= air in pores(entrapped air) and air in between particles (void air) Porosity In particle Between particles

32 32 L U N D U N I V E R S I T Y Powder Flow properties and powder density Angle of repose Bulk density – Tapping density – Carrs index – Hausner ration Flow character AngleCarrs index Very good <205-15 Good 20-3012-16 Ok 18-21 Poor 30-3425-35 Very poor 33-38 Extremely poor >40


Download ppt "1 L U N D U N I V E R S I T Y Particle characterization Chapter 6."

Similar presentations


Ads by Google