SYSTEM AND METHOD FOR BENDING A HOLLOW CORE SHEET USING RODS
20200215783 ยท 2020-07-09
Inventors
Cpc classification
B32B1/00
PERFORMING OPERATIONS; TRANSPORTING
B29L2024/003
PERFORMING OPERATIONS; TRANSPORTING
B29K2305/00
PERFORMING OPERATIONS; TRANSPORTING
B32B3/12
PERFORMING OPERATIONS; TRANSPORTING
International classification
Abstract
A hollow core sheet having a plurality of channels and at least one bendable reinforcement rod adapted in width and thickness to a given channel dimensions for insertion inside a channel wherein the method of insertion consists in the steps of having the at least one bendable reinforcement rod having either or both of the width or the thickness having an outer dimension (OD) set between 0.50 0.75 of the given dimension of the channel with a variation of 5%.
Claims
1. A hollow core sheet having a plurality of channels and at least one bendable reinforcement rod adapted in width and thickness to a given channel dimensions for insertion inside a channel wherein the method of insertion consists in the steps of having the at least one bendable reinforcement rod having either or both of the width or the thickness having an outer dimension (OD) set between 0.50 0.75 of the given dimension of the channel with a variation of 5%.
2. The hollow core sheet of claim 1 wherein the length of the bendable reinforcement rod to be bent is directly proportional to the thickness of the sheet and the number of bends required for a particular shape and is calculated using the formula T0.5Nb=rrL wherein T is the thickness of the sheet and Nb is the number of bends and rrL is the reduced rod length.
3. The hollow core sheet of claim 1 wherein there is a minimum bend angle to stabilize the bendable reinforcement rod inside the channel wherein the minimum bend angle is calculated using the formula hyp=L/2, followed by OP=IWOD where the opposite side in a right-angle triangle is OP, the interior width of the channel is IW and the outside dimension of the rod is OD, and the angle in deis given by Sin x=OP/Hyp and x is then multiplied by 2.
4. The hollow core sheet of claim 1 wherein the reinforcement rod is made out of metal.
5. The hollow core sheet of claim 1 wherein more than one bendable reinforcement rod can be inserted into a given channel.
6. The hollow core sheet of claim 1 wherein the bendable reinforcement rod is pushed inside a channel so that each of its ends is of an equal distance inside the channel.
Description
BRIEF DESCRIPTION OF THE SEVERAL VIEWS OF THE DRAWINGS
[0023] Other features and advantages of the present invention will become apparent when the following detailed description is read in conjunction with the accompanying drawings, in which:
[0024]
[0025]
[0026]
[0027]
[0028]
[0029]
[0030]
[0031]
DETAILED DESCRIPTION OF THE PREFERRED EMBODIMENT
[0032] The following description is provided to enable any person skilled in the art to make and use the invention and sets forth the best modes contemplated by the inventor of carrying out his invention. Various modifications, however, will remain readily apparent to those skilled in the art, since the general principles of the present invention have been defined herein.
[0033] A hollow core sheet (10) having a bendable reinforcement rod (12) inserted inside a channel (14) forming part of the hollow core sheet (10). The reinforcement rod (12) is generally made out of metal for durability and bendability but any material exhibiting the same characteristics can be used. A given hollow core sheet (10) can of course have more than one rod (12). Rods (12) can be bent into many shapes and can be of any of a variety of sizes to suit the needs of the object created. More than one rod (12) can be inserted, depending upon the desired shape and size the final object happens to be. In some cases, more than one rod (12) can be inserted into a given channel. Of course, depending upon the dimensions of the channels, the rods (12) are adapted in width and thickness for the best fit. When an object requires strength, the number of rods (12) inserted inside the channels (14) can be increased to provide for a higher rod (12) density.
[0034] In a preferred embodiment, the rods (12) are round, e.g. They have a diameter instead of a width or height. In such case, the inserted rods (12) have a maximum outside diameter (OD) of 75% of the internal width (IW) of the channel (14) so that the rod (12) is not forced into the channel in such a way a to deform or even break the walls of the channel (14), which could weaken the board when curves or folds are made to create a desired shape. The prior art, as shown in
[0035] Another factor to consider is how deep the rod (12) has to be inserted inside a channel (14), that is deeper than the edge of the channel (14), so that it does not stick out after a bend is made in the rod (12). To better understand this factor, let's take the example of a pair of pants: Everyone who has worn pants knows than when one sits down, the pants seem to have either gone shorter or the legs somehow magically got longer. In fact, none of that has happened, what really happened is that bending the knees makes the part of the pant legs behind the knees to fold behind the knees while at the same time stretching the part of the pant set in front of the knees. Since some of the cloth is stuck behind the knees, the front cloth cannot stretch as needed, which results in the pant legs creeping up. A similar phenomenon happens when bending the hollow core sheet (10). The interior side of the bend compresses while the exterior side of the bend stretches which results in the apparent shortening of the sheet (10) which makes the rod (10) stick out, unless one inserts the rod (12) slightly deeper inside the channel (14) so that when it creeps out, it is still inside the channel (14) instead of jutting out of the sheet (10). Since this phenomenon repeats for each bend, one only has to know how many bends the final piece and by how much each bend apparently lengthen the rod (or shorten the sheet) to measure and cut the rod (12) accordingly.
[0036] The inventive matter are thus the formulas to be used in order to do the proper calculations. How shorter the rod (12) needs to be is calculated relative to the size of the rod (12) that is inserted within the channel (14), which is directly proportional to the thickness of the sheet (10) and the number of bends required for a particular shape.
[0037] For example: Nb=Number of bends and T=Thickness of the sheet (10).
[0038] When many bends are needed to obtain a desired form, it is important to multiply the the thickness (T) of the sheet (10) by number of bends (Nb) by 0.5 to obtain the reduced rod length (rrL). The formula is thus:
T0.5Nb=rrL
[0039] So, for a sheet that is 4 mm thick where 3 bends are required, the formula would be:
4 mm0.53=6 mm
[0040] For a sheet (10) that is 100 mm long, the rod (12) would need to be
100 mm6 mm (rrL)=94 mm long
[0041] That 6 mm short should be split evenly between both ends of the channel (14).
[0042] To help stabilize the rod (12) inside the channel (14), especially when there is no bend required and without over stretching the hollow core sheet, a minimum bend angle (20) is needed to secure the rod (12) inside the channel (14). What this means is that given that it is recommended to use rods (12) having an OD that is 75% of the IW of the channel (14), one can clearly understand that there might be an issue with a loose fitting rod sliding out of the channel (14). In order to prevent that, a kink, otherwise known as the minimum bend angle (20) is given to the rod (12) so as to prevent sliding out of the rod (12) from the channel (14).
[0043] For clarity, the minimum bend angle (20) has been exaggerated in
[0044] How much of a bend is to be imparted on the rod (12) depends upon the length of the rod (12). Here is what that means: Looking at
[0045] For example, if the rod (12) is 3 mm thick by 1,000 mm long and the channel (14) is 4 mm in height, applying the formula we can get the minimum bend angle (20) of x degrees.
[0046] The way it is calculated goes like this:
[0047]
[0048] So we do hyp=L/2 to get the 500 mm
[0049] Then we need to know how much of a rise we need. The IW of the channel (14) is 4 mm and the OD of the rod (12) is 3 mm.
[0050] Thus we have rise, which is defined by the opposite side or OP:
OP=IWOD
[0051] Because the channel has an IW of 4 mm and the rod has an OD of 3 mm,
[0052] we have 4 mm3 mm=1 mm (OP).
[0053] Now having the measurements for the hypotenuse (hyp) and the rise (OP) we can obtain the minimum required angle x by applying the trigonometric function of sinus of opposite side over hypotenuse (Sin x=OP/Hyp)
Sin x=1/500
x=Sin1/500
[0054] Which gives 0.012 degree for the minimum required angle, rounded up from 0.1145.
[0055] In
20.12=0.24 degrees
[0056] In order to get the appropriate bend angle. With a much shorter rod (12) length, one quickly understands that the minimum required angle is more pronounced because the OP hyp ratio is different.
[0057] The determined angle applied to the rod (12) is measured in function of length of the rod (12) and IW of channel (14).
[0058]
[0059] Although the invention has been described in considerable detail in language specific to structural features, it is to be understood that the invention defined in the appended claims is not necessarily limited to the specific features described. Rather, the specific features are disclosed as exemplary preferred forms of implementing the claimed invention. Stated otherwise, it is to be understood that the phraseology and terminology employed herein, as well as the abstract, are for the purpose of description and should not be regarded as limiting. Therefore, while exemplary illustrative embodiments of the invention have been described, numerous variations and alternative embodiments will occur to those skilled in the art. Such variations and alternate embodiments are contemplated, and can be made without departing from the spirit and scope of the invention.
[0060] It should further be noted that throughout the entire disclosure, the labels such as left, right, front, back, top, bottom, forward, reverse, clockwise, counter clockwise, up, down, or other similar terms such as upper, lower, aft, fore, vertical, horizontal, oblique, proximal, distal, parallel, perpendicular, transverse, longitudinal, etc. have been used for convenience purposes only and are not intended to imply any particular fixed direction or orientation. Instead, they are used to reflect relative locations and/or directions/orientations between various portions of an object.
[0061] In addition, reference to first, second, third, and etc. members throughout the disclosure (and in particular, claims) are not used to show a serial or numerical limitation but instead are used to distinguish or identify the various members of the group.