It was a drunken summer night on the Jersey shore when four surfers were overcome by a shady, alcohol-induced judgment call. Lavallette native Mike Wright was working the bar that infamous evening, and some of the surfing crew were unduly benefiting from multiple free beverages that would eventually lead to their demise. Around 1 a.m., the rowdy beneficiaries finally convinced their fellow patrons to switch the TV to the Weather Channel, a formidable task in a room full of intoxicated Mets fans. Then a twinkle arose in each of the surf-starved right coastersí eyes as John Hope pointed to a newly formed tropical storm that was brewing just east of Hatteras. Another round of beers hit the bar in celebration as Chris, Mike, Chad, and some guy named Al pondered the impending juicy swell. Then the moment of truth came as Chad blurted out, "Let's drive to Hatteras!"
Before the magnitude of their decision had even registered, our heroes had downed their beers, found a designated driver, and begun strapping four quivers onto Chad's roof. A little karma didn't even stop them hours later in Virginia when Chad's voice was heard a second time--this time much softer--as he calmly slurred: "There they go." Three heads turned just as all the boards took off 747-style and scattered across the freeway. (Miraculously , only Chris' boards sustained any damage and a few dings will never keep a Cape Cod kid from getting as many barrels as humanly possible.) Finally, around 9 a.m., this hungover hoard of Yankees rolled out onto the Atlanticís best sandbar to reap the rewards of their labors--perfect, peeling, thigh-high Hatteras ground swell. They surfed for an hour or so, accepted the new record for worst skunking ever, and then cruised back up north to their humble abodes. The next day the Outer Banks was bulging with well-overhead, reeling barrels. Perhaps a little more knowledge of swell travel time--and a few less beers--would have assisted these unlucky Yanks in their surfari.
In the last three issues, The Cult has looked at surf forecasting methods and swell-producing systems. You now have the basis for predicting surf and an understanding of the necessary ingredients that add up to getting in the water. Now itís time to step up the difficulty level and cross over into a new frontier: What happens when the swell has been produced and is traveling out of the system and hopefully towards you? When will it get there and what should we expect for conditions upon its arrival?
As with any type of forecasting, at some point some serious guesswork will come into play. So before we start, keep in mind that despite the incorporation of several scientific looking parameters and equations, this area of surf forecasting features more gray areas than Jerry Garciaís beard. After all, we arenít dealing with a uniform ocean or coastline and the number of variables make it an imperfect science. However, the more you forecast and adjust your predictions with precise consideration of both the region you are dealing with and past experience, the more accurate your forecasting will become--and, even then, youíre still gonna blow it sometimes.
First we'll take a look at swell travel. Before you get freaked out by all the numbers and decimal points, let me stress that anyone who passed elementary school math is capable of predicting a swellís arrival time successfully. (When I say ìsuccessfullyî, Iím satisfied if I call it within six hours.) In order to figure out how fast a swell is moving, first we need to know some basic data. This is perhaps the most difficult part of the equation because often there is no direct source of this data, such as a buoy or ship report. Regardless, the easiest and most direct way of determining swell speed is by finding the period of the waves exiting the system. If you are lucky enough to be tracking a swell that is originating or traveling through an area with automated offshore buoys, you can access detailed buoy information via the internet [http://www.nws.fsu.edu/buoy/] and find out exactly what the period of the swell is.
If this is not the case, you must make an assumption as to what you think the period may be. When confronted with the latter scenario I find the best solution is to use the National Weather Service/NOAA marine charts which can also be found on the internet [http://weather.noaa.gov/fax/marsh.shtml]. With this information you can retrieve two possible sources of useful information for determining wave period. The first is a ship report from the area that is producing the swell heading towards you. These ship reports always give a wind velocity. If there are no ship reports, you can use the predicted wind velocity given by the storm maps as your basis. (If you remember from Cult #1, each barb on the wind indicator represents 10 knots of wind and each half barb is 5 knots.) Once you have an estimated wind speed, the other factor to consider is fetch. At least 150 miles of fetch is usually necessary to produce some juice. Youíll need to look at the marine map and measure the distance by hand or eye--just follow the isobars that show favorable winds and size it up to see if the fetch is adequate.
Once you have an idea of the wind velocity for the swell-producing area (within 5 knots) and are confident the fetch is adequate for significant wave production, you can resort to the following chart [Fig. A] to estimate the probable period of the swell. Once again, this is not an exact science. Some storms might closely match the chartís criteria, increasing accuracy. In other cases, the numbers might be totally awry and any prediction becomes a crap shoot. The trickiest aspect of the chart is that itís numbers are geared to fully developed seas, and the higher wind speeds correlate with incredible wave heights; however, hurricanes almost never form fully developed seas so if the wind speed is right, and there is adequate fetch and storm duration, weíre generally in business. (Also those incredible wave heights are at the point of origin; later weíll incorporate an equation to estimate the wave-size upon arrival.) As usual, the best advice here is: practice makes perfect. The more you employ your forecasting abilities and incorporate your experiences into your guesswork, the less confusing the process and the more confident you will be in your forecasting.
Minimum duration is for the minimum amount of time required for these conditions to develop. significant period is the period of the significant waves. wave length is from crest to crest. heights are heights.
| Estimating Probable Period of Swell | ||||||
|---|---|---|---|---|---|---|
| Wind Speed (kts) | Min. Dur.(hrs) | Min. Fetch(nm) | Sig.Period(sec) | Wave Height(m) | H1/10 Height(m) | Hmean Height(m) |
| 11-16 | 5 | 24 | 3.9 | 47 | 1.12 | .55 |
| 17-21 | 9 | 65 | 7.7 | 93 | 2.7 | 1.3 |
| 22-27 | 15 | 140 | 9.9 | 153 | 5.2 | 2.5 |
| 28-33 | 24 | 290 | 12.4 | 240 | 8.8 | 4.5 |
| 34-40 | 37 | 510 | 14.9 | 345 | 14.2 | 7.0 |
| 41-47 | 52 | 960 | 17.7 | 490 | 22.2 | 11.0 |
| 48-55 | 73 | 1510 | 20.8 | 675 | 32 | 15.8 |
| 56-63 | 101 | 2500 | 24 | 1060 | 45 | 22.2 |
Once you have the approximate period, it is easy to figure out the speed of the swell with some basic math. However, if the swell is traveling a considerable distance, you must first use the following chart [Fig. B] to deduce the new wave period, since wave period gradually increases as the swell travels. If the decay distance lies somewhere between the given categories , adjust the Period Increased Factor as appropriate and round off (e.g. 250 miles converts the period increase factor to 1.19), then multiply the factor times the original wave period to determine the adjusted wave period. (Remember, weíre not looking to see if the swell will arrive at 4:20 PM exactly, but a few hours of window.)
| Period Increase Factor | ||
|---|---|---|
| Wave Period(sec) | Decay Dist.(nm) | Period Increase |
| 10 | 100 | 1.14 |
| 10 | 500 | 1.23 |
| 10 | 1000 | 1.33 |
| 10 | 2000 | 1.38 |
| 12 | 100 | 1.15 |
| 12 | 500 | 1.29 |
| 12 | 1000 | 1.36 |
| 12 | 2000 | 1.42 |
| 14 | 100 | 1.15 |
| 14 | 500 | 1.31 |
| 14 | 1000 | 1.4 |
| 14 | 2000 | 1.45 |
Now for the math to find out the swell's speed:
Swell Velocity in knots in Deep Water (greater than .5 times the wavelength) = 1.56 x Period
In shallow water (less than 1/20 the wavelength), the swell velocity in knots = 3.1 x Period
(There is an intermediate range, but the comparatively small distance the swell usually travels over this area makes the effects fairly negligible. Plus, considering the intermediate range brings in a ton of messy math that none of us want to do. )
Once you have the speed, simply divide the distance that the swell is traveling over the speed and that will give you an approximate number of hours until the swell hits!
Now the only question is: How big?
As the swell makes its journey toward you it will hopefully have some time to organize and clean itself up into those nice lines that we all love; however, during this process it will also be losing size. The following chart [Fig. C] gives you an idea of the size you can expect from a swell. Simply use the original wave size and match it up with the distance it has to travel. Then multiply the original swell size times the given factor and youíll get your new swell size. Note that the presence of a large continental shelf or numerous shoals can greatly impact the reduction in wave size. In fact, swell traveling across large shelves can get ground down to less than half of what this chart suggests. Use your local knowledge when doing this calculation and monitor your results for different swells and breaks to increase accuracy in the future.
| Size you can Expect from Swell | |||||
|---|---|---|---|---|---|
| Swell Height(ft) | Decay Dist.(nm) | Decay Factor | Swell Height(ft) | Decay Dist(nm) | Decay Factor |
| 5 | 50 | .73 | 10 | 50 | .75 |
| 5 | 100 | .6 | 10 | 100 | .62 |
| 5 | 200 | .47 | 10 | 200 | .5 |
| 5 | 500 | .35 | 10 | 500 | .36 |
| 5 | 1000 | .25 | 10 | 1000 | .27 |
| 5 | 2000 | .125 | 10 | 2000 | .18 |
| 5 | 4000 | .1 | 10 | 4000 | .12 |
| 5 | 10000 | .05 | 10 | 10000 | .055 |
| 20 | 50 | .77 | 40 | 50 | .78 |
| 20 | 100 | .64 | 40 | 100 | .65 |
| 20 | 200 | .525 | 40 | 200 | .54 |
| 20 | 500 | .38 | 40 | 500 | .41 |
| 20 | 1000 | .285 | 40 | 1000 | .305 |
| 20 | 2000 | .165 | 40 | 2000 | .2 |
| 20 | 4000 | .14 | 40 | 4000 | .15 |
| 20 | 10000 | .07 | 40 | 10000 | .08 |
Now, before you tear your hair out trying to jive three different equations all all by yourself, letís try an easy example incorporating all this data:
Say that the tropical storm that Chris and the guys were chasing was just kicking up about 500 miles off of Hatteras and the average winds throughout most of the fetch were around 30 knots judging by our nautical maps. If it looks like the fetch is adequately long and the storm has been kicking for at least 24 hours, a look at Figure A gives us an approximate period of about 12 seconds. The swell has to travel about 500 miles and the period increase chart [Figure B] gives us a factor of 1.29. We multiply this times our original period and get a new period of 15 seconds. Now considering that we want to determine the average speed of the swell while it is traveling towards us, and has not actually arrived yet, we want to use a period that we think the swell will have at some point before it gets to us. (Luckily, we made an educated guess of 13 seconds and buoy data later confirmed that were correct.) Now itís time to calculate. The swell has to travel 500 miles so first we find the approximate swell speed. Assuming it is traveling through deep water most of the way because Hatteras doesn't have much continental shelf, we use the deep water equation. 1.56 times 13 (the wave period) gives us a swell speed of 20 knots. 500 nautical miles divided by 20 nautical miles per hour tells us that the swell will arrive in 25 hours. Estimates from figure A and buoy data give us an original wave height of about twenty feet (8 meters). Using the wave decay chart, we multiply 20 times the decay factor of .38 [Figure C] and get a new swell height of about 7-8 feet. Various factors such as winds, tides, bottom contours and the small slice of shelf on the Outer Banks could affect the swell size slightly. Generally one or more of these factors knock the swell down a little bit, so a little tweak makes our final surf forecast for a six foot ground swell to hit the Outer Banks in 25 hours. Chris and the gang were in Hatteras about 10 hours after they saw that the storm had developed and simply beat the swell there, so itís really no surprise that the following day was going off.
While itís doubtful our heroes could have timed their arrival to the minute, even with a slew of varying factors itís likely they would have been there on at least the right day had they tried this series of simple equations. By practicing these calculations, when that first tropical storm spins off this season, not only will you be able to closely time the swellís arrival but also roughly gauge itís size. But donít stash these stats with your summer trunks, theyíll be handy when we examine the effects of the contours of the ocean floor--or coastal bathymetry--on how waves break so you can know not only the swellís size and expected time of arrival, but where you should paddle out.
Here are Surf Forcasting Link's offered by Darren Saletta in his seven article Eastern Surfing Magazine series entitled "The Cult of Climatology".