Slicing Method
Slicing Method - Related Videos
05:02
Cerebellum Dissection and Slice Preparation: A Method to Generate Tissue Slices from Mouse Cerebellum
0 Views •
2025
This video describes a method to generate tissue slices from the mouse cerebellum. The cerebellar slices can be used for organotypic culturing that provides insights into neurodevelopmental mechanisms, including myelination dynamics.
05:23
A Modified Roller Tube Method for the Long-Term Culture of Rodent Brain Slices
0 Views •
2025
This video demonstrates a modified roller tube method for the long-term culturing of brain slices from a rodent model. First, the brain slices are attached to coverslips. Then, flat-sided roller tubes with a hole on the flat side are taken, and the coverslips are positioned on the hole using adhesive discs. Finally, a nutrient medium and a carbon dioxide and air mixture are added to the tube, and the tubes are incubated with a rolling motion.
08:20
Organotypic Hippocampal Slice Cultures
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Cited by 53 •
2011
We describe a method to prepare organotypic hippocampal slices that can be easily adapted to other brain regions. Brain slices are laid on porous membranes and culture media is allowed to form an interface. This method preserves the gross architecture of the hippocampus for up to 2 weeks in culture.
07:47
The Slice Culture Method for Following Development of Tooth Germs In Explant Culture
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Cited by 25 •
2013
Here we detail a method to culture tooth germs in mandible slices using a tissue chopper. This method allows unique access to the tooth during development, providing excellent opportunity for manipulation and lineage tracing, not available using more traditional culture methods.
11:16
Preparation and Culture of Chicken Auditory Brainstem Slices
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Cited by 17 •
2011
The chicken auditory brainstem is comprised of nuclei responsible for binaural sound processing. A single coronal slice preparation maintains the entire circuitry while the cultured approach provides a unique preparation to study the development of neuronal structure and auditory function at the molecular, cellular and network levels.
FAQs
Choose parallel slices so each cross section has dimensions that can be described across the solid’s interval. The resulting shape may be a disk, washer, or another cross-sectional form, depending on the geometry and the axis involved. A suitable direction makes the changing cross-sectional area easier to express before integration combines the slices.
A disk represents a filled circular cross section, while a washer represents a cross section with an opening. This distinction reflects whether the solid reaches the axis of rotation or leaves an interior gap. Identifying the correct shape matters because the cross-sectional area must match the actual geometry at every position in the interval.
The cross-sectional area describes how much volume is contributed at each position, while the limits specify the full interval over which those contributions are accumulated. Together, they connect the local geometry of individual slices with the total solid. Incorrect bounds or an inaccurate area description can exclude part of the solid or include regions that do not belong.
Rotation turns a planar region into a three-dimensional solid whose cross sections can vary along an axis. The distance from the region to that axis determines the dimensions of the resulting disk or washer at each position. Describing this changing geometry allows a definite integral to represent the solid’s volume rather than treating it as a single fixed shape.
First, identify the solid and the interval covered by the slices. Next, select a slicing direction and describe the cross-sectional shape at a general position. Express its changing area, then use a definite integral across the interval to accumulate the contributions. Finally, interpret the result as the volume of the complete three-dimensional solid.
The setup reveals how a solid’s geometry changes from one position to another. Its cross-sectional area records local dimensions, while the definite integral shows how those changing contributions accumulate over an interval. This makes the method useful for connecting geometric reasoning with limits, continuous change, and quantitative descriptions of three-dimensional objects.
These fields often represent objects or modeled regions whose dimensions change continuously rather than remaining uniform. Describing the object through cross sections provides a systematic route to its volume, especially for solids formed by rotation. The method therefore links a geometric model to an integral outcome that can support analysis in engineering, physics, and applied mathematics.